fractions Crossword Puzzles

Across

1. a straight line passing from side to side through the center of a body or figure, especially a circle or sphere.
6. the amount of space occupied, within the sphere.
7. a type of transformation that takes each point in a figure and slides it the same distance in the same direction.
11. a positive whole number
13. pair of matching angles or sides that are in the same spot in two different shapes.
15. Reflective symmetry is when a shape or pattern is reflected in a line of symmetry a mirror line.
17. when two figures have the same shape but their sizes are different
18. a transformation, which is used to resize the object.
23. A radical expression is an expression containing a square root.
25. the amount of space occupied by a cone in a three-dimensional plane
26. (of a number, quantity, or expression) not expressible as a ratio of two integers, and having an infinite and nonrecurring expansion when expressed as a decimal. Examples of irrational numbers are the number π and the square root of 2.
29. general term for four specific ways to manipulate the shape and/or position of a point, a line, or geometric figure.
30. a type of transformation that takes each point in a figure and rotates it a certain number of degrees around a given point.
31. Two angles that are exterior to the parallel lines and on the same side of the transversal line
32. A perfect cube of a number is a number that is equal to the number, multiplied by itself, three times.
34. the union of both rational and irrational numbers.
35. where a, b and c are the three positive integers
37. a theorem attributed to Pythagoras that the square of the hypotenuse of a right triangle is equal to the sum of the squares of the other two sides.
38. a quantity representing the power to which a given number or expression is to be raised, usually expressed as a raised symbol beside the number or expression
39. formed when two lines intersect each other at a single point.

Down

2. A mirror image of the shape.
3. the longest side of a right triangle, opposite the right angle.
4. a number without fractions; an integer a number that is not a fraction; a whole number.
5. the product of a rational number multiplied by itself.
8. The same shape and size.
9. the number which produces a given number when cubed.
10. the pair of angles that are formed on the outer side of the parallel lines but on the opposite side of the transversal.
12. each of the pairs of opposite angles made by two intersecting lines.
14. Scientific notation is a way of writing very large or very small numbers. A number is written in scientific notation when a number between 1 and 10 is multiplied by a power of 10.
16. a two-dimension surface formed by two number lines.
19. angles formed when a transversal intersects two coplanar lines.
20. a number which produces a specified quantity when multiplied by itself.
21. Same side interior angles are two angles that are on the same side of the transversal and on the interior of (between) the two lines.
22. a composition of the x coordinate (abscissa) and the y coordinate (ordinate), having two values written in a fixed order within parentheses
24. a number which produces a specified quantity when multiplied by itself.
27. A scale factor is defined as the ratio between the scale of a given original object and a new object.
28. The amount of space in it
33. the angles which occupy the same relative position at each intersection where a straight line crosses two others. If the two lines are parallel, the corresponding angles are equal.
36. a line that passes through two lines in the same plane at two distinct points in the geometry.

Across

2. A technique for finding the volume of a solid of revolution; a generalized version of the disk method.
5. A point at which the graph of a relation or function is not connected.
6. A method for finding the derivative of a composition of functions.
8. An iterative process using derivatives that can often (but not always) be used to find zeros of a differentiable function.
10. The branch of mathematics dealing with limits, derivatives, definite integrals, indefinite integrals, and power series.
11. The x-value of a critical point.
14. The formula for finding the derivative of a power of a variable.
15. The opposite of the derivative of a function.
18. A discontinuity for which the graph steps or jumps from one connected piece of the graph to another.
21. A series with a constant ratio between successive terms.
22. Another term for 2nd derivative.
23. Another term for velocity.
25. A function which gives the slope of a curve; that is, the slope of the line tangent to a function.
29. Using u-substitution to find antiderivative.
31. A line which passes through at least two points of a curve.
33. The lowest point in a particular section of a graph.
37. A function (or relation) written using (x, y) form.
39. The integral of a function.
41. Another term for third derivative.
43. A method for approximating a definite integral using linear approximations of f.
44. Another name for the 2nd derivative.
45. An integral which is evaluated over an interval of specific numbers.
46. A technique used to evaluate limits of fractions that evaluate to the indeterminate expressions, which is done by finding the limit of the derivatives of the numerator and denominator.
47. To fail to approach a finite limit.
49. A model for decay of a quantity for which the rate of decay is directly proportional to the amount present.

Down

1. A formula for the derivative of the product of two functions.
3. The lowest point over the entire domain of a function or relation.
4. The value that a function or expression approaches as the domain variable(s) approach a specific value.
7. Letter of the Greek alphabet meaning "change".
9. A formula used to integrate the product of two functions.
12. An approximation of a definite integral.
13. Another term for jerk.
16. A line that touches a curve at a point without crossing over.
17. A model for growth of a quantity for which the rate of growth is directly proportional to the amount present.
19. The integral of one function minus another.
20. The highest point in a particular section of a graph.
24. A point (x, y) on the graph of a function at which the derivative is either 0 or undefined.
26. A curve that is smooth and contains no discontinuities or cusps.
27. The family of functions that have a given function as a common derivative. The indefinite integral of f(x) is written∫ f(x) dx.
28. A three-dimensional figure.
30. The change in the value of a quantity divided by the elapsed time.
32. To approach a finite limit.
34. A line or curve that the graph of a relation approaches more and more closely the further the graph is followed.
35. Another term for acceleration.
36. The way to get the antiderivative of a function is to take its "blank"
38. A formula for the derivative of the quotient of two functions.
40. Used in integration by substitution.
42. This is done by finding the limit of the derivatives of the numerator and denominator.
48. A shape or solid which has an indentation or "cave".
50. A sharp point on a curve; functions with one are not differentiable.

Across

5. Term denoting that an individual was born in a given location
7. A government controlled company that helps provide money for the US housing market by buying residential mortgages and packaging pools of those loans for sale to investors
8. Capitalize U.S. _________ when referring to the building in Washington
11. Ford, Chrysler, and General Motors are the ____________
14. The study of the relationship between organisms and their surroundings, not synonymous with environment
15. Anyone who kills with a motive of any kind
16. A case the state or federal government brings against an individual charged with a crime
18. Money or property that is held to be forfeited if an accused individual fails to appeal for a criminal trial
19. Use arabic numerals instead of words when describing ________
20. AP news reports must use __________ for facts not gathered or confirmed on its own
21. Abbreviation for Exchange Traded Fund; Security that tracks a benchmark as a mutual fund does but trades throughout market days like a stock on the exchange
24. When referring to a company, you must use the full ________ _________ somewhere in the story; do not use comma before Inc. or Ltd.
28. Someone who kills a politically important or prominent person
30. Is not a word and should only be used when quoting or in special contexts
31. List the subject first when referring to a ____________
33. Always capitalize both letters though it's a title not a name, it's the only thing used when referring to him
35. Is not a formal title and should not be capitalized
37. City where a seat of government is located; do not capitalize
38. Use ________ to mean guarantee
39. Use ________ to make sure or give confidence
40. As a verb means to cause; as a noun means the result of something
41. The national office of an ambassador in a foreign country and the office that handles the political relations of one nation with another

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1. Use ________ for references to insurance
2. Capitalize North, South, Southwest when they are referring to a ___________
3. A serious crime
4. This word should be capitalized, without quotation marks when referring to the Scriptures in the Old or New Testament
6. These are amounts less than one that need to be spelled out using hyphens between the words (Ex.two-thirds, three-fourths)
7. Describes an exchange rate that is allowed to fluctuate in response to supply and demand in the foreign markets
9. Use before consonant sounds
10. A case in which and individual, business, or agency of government seeks damages or relief from another
12. The news gathering cooperative dating from 1846
13. Dr., Mrs., and Mr. are all examples of __________
17. Use before vowel sounds
22. Someone who is convicted of murder in a court of law
23. As a verb means to influence something
25. Refers to the entire region around the Appalachian Mountains
26. Minor offense against the law
27. A person residing away from the nation in which he or she is a citizen
29. Always avoid placing guilt when referring to someone who has been placed under ________ or charged with a crime
32. In general use lowercase north, south, southwest when referring to compass ___________
33. Should contain a city name, entirely in capital letters, followed in most cases by the name of the state, county, or territory where the city is located
34. The word "_________" on its own is not capitalized but it is capitalized as a part of a proper name
36. Never use this symbol as it rarely translates and in many cases cannot be seen by AP or other newspaper computers
37. A person who has required the full civil rights of a nation

Across

2. Is not a word and should only be used when quoting or in special contexts
4. City where a seat of government is located; do not capitalize
5. Minor offense against the law
10. List the subject first when referring to a ____________
12. A serious crime
13. Should contain a city name, entirely in capital letters, followed in most cases by the name of the state, county, or territory where the city is located
15. Is not a formal title and should not be capitalized
16. Use before vowel sounds
18. The news gathering cooperative dating from 1846
20. AP news reports must use __________ for facts not gathered or confirmed on its own
21. Abbreviation for Exchange Traded Fund; Security that tracks a benchmark as a mutual fund does but trades throughout market days like a stock on the exchange
25. Always capitalize both letters though it's a title not a name, it's the only thing used when referring to him
28. When referring to a company, you must use the full ________ _________ somewhere in the story; do not use comma before Inc. or Ltd.
32. Use before consonant sounds
33. Use arabic numerals instead of words when describing ________
34. Use ________ to mean guarantee
35. The study of the relationship between organisms and their surroundings, not synonymous with environment
36. This word should be capitalized, without quotation marks when referring to the Scriptures in the Old or New Testament
37. Anyone who kills with a motive of any kind

Down

1. Capitalize U.S. _________ when referring to the building in Washington
2. Always avoid placing guilt when referring to someone who has been placed under ________ or charged with a crime
3. A government controlled company that helps provide money for the US housing market by buying residential mortgages and packaging pools of those loans for sale to investors
4. A person who has required the full civil rights of a nation
6. As a verb means to cause; as a noun means the result of something
7. Dr., Mrs., and Mr. are all examples of __________
8. Money or property that is held to be forfeited if an accused individual fails to appeal for a criminal trial
9. Describes an exchange rate that is allowed to fluctuate in response to supply and demand in the foreign markets
11. A person residing away from the nation in which he or she is a citizen
14. These are amounts less than one that need to be spelled out using hyphens between the words (Ex.two-thirds, three-fourths)
16. The word "_________" on its own is not capitalized but it is capitalized as a part of a proper name
17. A case the state or federal government brings against an individual charged with a crime
19. Use ________ for references to insurance
20. Refers to the entire region around the Appalachian Mountains
22. The national office of an ambassador in a foreign country and the office that handles the political relations of one nation with another
23. Term denoting that an individual was born in a given location
24. A case in which and individual, business, or agency of government seeks damages or relief from another
25. In general use lowercase north, south, southwest when referring to compass ___________
26. As a verb means to influence something
27. Use ________ to make sure or give confidence
29. Someone who is convicted of murder in a court of law
30. Someone who kills a politically important or prominent person
31. Never use this symbol as it rarely translates and in many cases cannot be seen by AP or other newspaper computers

Across

2. When multiplying, and the bases are the same, you add the exponents.
4. The sum of two monomials.
5. The point where the graph crosses the y-axis. In a linear equation of the form y=mx+b. the y-intercept is the constant b.
6. Factor 1 plus the percent rate of change for an exponential growth situation.
7. A function that can be written in standard form ax2+bx+c where a is not zero.
8. B²-4ac (expression under the radical sign in the quadratic formula).
10. Y=mx+b, where m is the slope and b is the y-intercept of the line.
12. Method of factoring that factors out a common binomial factor from two pairs of terms.
19. A symbol, usually a letter, which represents the value(s) of a varying quantity.
22. Y=a(x-h)2 + k
25. Combination of numbers, variables, operation symbols.
27. Y-coordinate of the vertex of a quadratic function if a is less than 0.
29. A solution of an equation.
30. (y₂-y₁)/(x₂-x₁)
33. When dividing, apply the exponent to everything inside the parentheses.
34. Divides parabola into mirror images and passes through vertex.
36. 0 and counting numbers 0,1,2,3...
38. A function that repeatedly multiplies an initial amount by the same positive number.
39. A numerical factor of a term, and it is written in front of the variable.
40. Ax + By=C, where A, B, and C are not decimals or fractions, where A and B are not both zero, and where A is not a negative.
42. The graph of a quadratic equations.
43. Growth A situation modeled with a function of the form y=abx where a > 0 and b >1.
44. Whole numbers and their opposites ..-3.-2,-1,0,1,2,3...

Down

1. Terms that have the same variables raised to the same.
3. A trinomial of the form a2+2ab+b2 or a2-2ab+b2 ; the result of squaring a binomial.
8. 1 minus the percent rate of change, expressed as a decimal, for an exponential decay situation.
9. Y=a(x-p)(x-q)
11. Means that the degrees of its monomial terms decrease from left to right.
13. The process of adding a term to a quadratic expression of the form x2 + bx to make it a perfect square trinomial.
14. An expression of the form a2 - b2. It can be factored as (a+b)(a-b).
15. [-b ± √(b² - 4ac)] / (2a) used to find the solutions of the quadratic equation.
16. Lowest or highest point on a parabola.
17. When multiplying, apply the exponent to everything inside the parentheses.
18. Interest paid on both the principal and the interest that has already been paid.
20. The highest degree of any term in the polynomial.
21. An expression made up of a radical symbol and a radicand.
23. When dividing and the bases are the same, you subtract the exponents.
24. Y-coordinate of the vertex of a quadratic function if a is greater than 0.
26. An equation that can be written in the form ax2 +bx+c.
28. An x-value for which f(x)=0.
31. The sum of three monomials.
32. To find this, multiply the exponents and this is when you have 2 exponents on one base.
35. A combination of numbers, variables, operation symbols and an equation sign.
37. Numbers that represent how many times a base will multiply itself.
41. An expression that is either a number, a variable, or the product of a number and one or more variables with whole number exponents.

Across

4. Large marsupial
5. Likes to chase mice

Down

1. Has a trunk
2. Flying mammal
3. Man's best friend

Across

1. quantity that expresses a part of a whole object or of a group of objects

Down

Across

1. a numerical quantity that is not a whole number. Or could be recognized as division of two numbers

Down

Across

1. Thalès, Relatifs, Statistiques, Equations, Pyramides, Cônes, Fractions, Pavages, Frises, Triangles, Puissances, Cosinus, Reciproque, Calcul, Addition, Soustraction, Division, Multiplication, Racine, Pourcentages, Aire, Volume, Proportionnalité

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Across

1. 2/4+6/4

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2. 5/12+2/8

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1. sketch, solutions, acute, angle, sketch, interval, Rearranging, range, SIN, COS, TAN, TRIGONOMETRY, curves, Complete, identities, equations, expressions, substitute, formulae, Prove, fractions, curves, CAST,

Down

Across

1. the form you fill out to obtain money from the government to attend classes after high school
7. happens once a year
9. 0.02, 2.75, and 4.55918 are examples of _________
12. another major part of a resume
15. the amount of money you pay on a house, car, etc before financing the loan for the remainder
16. what the I in I=prt stands for
17. the brick and mortar place that handles your money so you don't have to carry it all around
18. the amount of principle you have paid off of your house loan
21. the number on the bottom of a fraction
24. Future value of money drawing simple interest
27. the amount of money you deposit to start a savings account
32. the paper that introduces you to the prospective employer; also contains your resume
33. a logarithm to base e
34. the rule of thumb for estimating how long it will take your money to double; 2p = 72/r
35. happens twice a month
36. a convenient piece of paper used to pay for goods and/or services
37. data involving characteristics like eye color, height, etc
38. what the r in I=prt stands for; must be entered as decimal
40. the best teacher at LRSW High School
41. the test Mrs. B is always asking whether you have passed, a requirement for graduation
43. happens every 3 months
44. the amount of money that one item costs
47. a logarithm to base 10
50. the least amount of money an employer may legally pay an employee
51. what two fractions must have before they can be added
52. the amount of money you owe
54. money borrowed from a city, state, federal agency so that they may perform their civic duties
56. one of the larger credit card companies
57. a checking account that does not charge a monthly fee
58. Future value of money that is compounded, but not continuously
59. the amount of money you set aside each paycheck to cover bills, entertainment, food, etc

Down

2. where to get money from your account using a debit card
3. data involving numbers
4. one of the major parts of a resume
5. a fee you might incur when visiting some other bank than yours to request money from a machine
6. a number of things from a set of larger things, such as 23 of 100 or 15 of 100, etc
8. the number in the top of a fraction
10. money you have left over after all other responsibilities (bills) are paid
11. number such as 45%, 1.25%, 98%, etc
13. the new name given to our math class
14. arriving to class AFTER the bell to start has rung
19. water, sewer, gas, electricity, etc
20. an amount of money deducted from your checking account, usually with an atm card
22. when you pay monthly for an item you already own
23. what the employer gives you every week (or month or bimonthly, etc) for doing your job
24. branch of mathematics dealing with unknown quantities
25. a list of people that you send a prospective employer to verify your information and reliability
26. when you are late on a payment you are said to be "in _________"
28. the amount of money you have available to spend
29. when it is time to receive cash for your investment, the investment is said to have ___________
30. number such as one half, two thirds, eight fifths, etc
31. the mathematical tool used to solve equations when the variable is in an exponent
39. happens every split second, every day, every year, etc
42. the test you take to see whether you would have a career in the armed forces
45. a pair of numbers such as 2:3 or 5:7, etc
46. what the t in I=prt stands for; measured in years
48. when your bank covers a check for you that you did not have the funds in your account to cover
49. the amount you owe and pay for your house
53. missing a class or day of school
55. Future value of money that is compounded continuously

Across

3. units Based on multiples of 10 and includes milliliters, liters, milligrams, grams, and kilograms. The metric system is the standard system used in many parts of the word, outside of the United States.
6. scale Also called a balance beam. The weight of the item is placed on one end and the product is placed on the other end until the beam balances.
8. purchased (AP) The amount of a product before it has been trimmed and cut and before being used in recipes.
10. The ability to focus closely on what another person is saying to summarize the true meaning of a message.
11. scale A scale that measures resistance electronically
14. The ability of a person to be believed.
15. The measurement of an item’s resistance to gravity. Weight is expressed in ounces and pounds.
17. communication Any two-way communication that has immediate feedback.
18. information May include amounts of fat (saturated and unsaturated), carbohydrates, protein, fiber, sodium, vitamins, and minerals.
20. units The most commonly used system of measurement in the United States is based on customary units. Some examples of these customary units are ounces, teaspoons, tablespoons, cups, pints, and gallons.
22. directions How and when to combine the ingredients.
25. The process of sending and receiving information by talk, gestures, or writing for some type of response or action.
26. A written record of the ingredients and preparation steps needed to make a particular dish.
27. Larger numbers are divided using a combination of division and subtraction. The dividend is the number being divided and is placed inside the long division sign.
31. Accounting for the weight of the container in which the item is located when correctly weighing an item.
33. A work area in the kitchen dedicated to a particular task, such as broiling or salad making.
35. Communication that helps a person understand how well he or she has done something and how to improve.
36. statement Directed both internally and externally; it defines the company's purpose and values to employees.
37. en place French for “to put in place;” the preparation and assembly of ingredients, pans, utensils, and equipment or serving pieces needed for a particular dish or service.

Down

1. displacement method Used to measure fat by combining fat with water in a liquid measuring cup. First, do some math: subtract the amount of fat to be measured from one cup. The difference is the amount of water to pour into the measuring cup.
2. The number of servings or the amount the recipe makes.
3. statement Primarily serves an internal function; it describes the company's purpose and key objectives to its team and owners.
4. All the sensations produced by whatever is in the mouth, but mostly food’s aroma and taste.
5. How much of something is being used in a recipe.
7. portion (EP) The amount left after vegetables have been trimmed and cut, and before being used in recipes.
9. scale A scale that measures the pressure placed on the spring.
12. communication The numerous messages and information that convey operational procedures, policies, and announcements to a wide variety of audiences.
13. One of the five basic tastes – salt, sour, bitter, sweet, and umami (or savory).
16. chart A list of food items showing the expected, or average, shrinkage from AP amount to EP amount.
19. The amount of space an ingredient takes up.
21. A process that removes lumps from an ingredient and gives it a smoother consistency.
23. recipes Recipes for institutional use.
24. The same amount expressed in different ways by using different units of measure.
28. The act of identifying with the feelings, thoughts, or attitudes of another person.
29. measuring cup method Used to measure fat by packing the fat down into a cup, pressing firmly to remove air bubbles. Level off the top.
30. method Used to measure fat that comes in 1/4-pound sticks, such as butter or margarine. The wrapper is marked in tablespoons and in fractions of a cup.
32. size The individual amount that is served to a person.
34. yield The number of servings that are needed.

Across

3. A line that intersects two or more lines at distinct points.
5. A graph that is not a line.
7. The number set made up of natural numbers and zero.
10. An association formed when the points on a scatterplot resemble a straight line.
12. A 3D object with two parallel, congruent circular bases.
16. The new figure created from a transformation.
17. The ratio of the distance of a new figure from the center of dilation to the distance of the original figure from the center of dilation.
22. An association formed on a scatterplot when the response variable increases as the explanatory variable increases.
23. A decimal in which a digit, or group of digits, repeats infinitely.
25. The second coordinate of an ordered pair in a relation.
27. The point of intersection on a system of equations.
28. Used to express a very large or a very small number as the product of a number greater than or equal to 1 and less than 10 to a power of 10.
30. The side opposite the right angle in a right triangle.
32. The distance from one edge of a circle, through the center, the another edge of the circle.
34. _ angles have the same relative position in geometric figures.
36. The set of numbers that can be written as a fraction.
40. A rigid motion transformation that "slides" each point of a figure the same distance and direction.
41. _ interest is a percentage that is paid on the principal and interest after each time period.
42. A graph of a collection of ordered pairs that allows exploration of the relationship between the points.
44. A pattern or relationship in a scatterplot of a two-variable data set.
46. A _ relationship is one in which the ratio of the inputs and outputs is constant, ex: y/x should be the same for each piece of the relationship.
47. The set of whole numbers and their additive inverses.

Down

1. When the scale factor is greater than 1, the image is called an _.
2. The original figure in a transformation.
4. An association formed on a scatterplot when the explanatory variable increases as the response variable also increases.
6. The direction and steepness of a line, usually represented by the variable m.
8. The length of a line segment drawn from base to base on a prism/cylinder, or from the vertex to the base on a pyramid/cone.
9. A decimal with a finite number of digits.
10. Either of the two shorter sides of a triangle.
11. The y-coordinate of the point where a graph crosses the y-axis.
13. A transformation that produces a figure that is the same shape as the original figure, but not necessarily the same size.
14. A _ represents two sets of objects or items. Arrows connect the items to represent a relationship between them.
15. Any set of ordered pairs or the mapping between a set of inputs and a set of outputs.
18. A 3D object with a circular base and one vertex.
19. When the scale factor is less than 1, the image is called a _.
20. _interest is a percentage that is paid only on the original principal.
21. Combines the set of rational numbers and the set of irrational numbers.
24. A rigid motion transformation that "flips" a figure across a line, usually the x-axis or y-axis.
26. The set of all outputs of the function.
29. Numbers that cannot be written as fractions.
31. The movement of a plane and all the points of a figure on a plane according to a common action or operation.
33. Two figures that have corresponding side lengths and congruent angles.
35. The set of all inputs of a function.
37. Maps each input to one and only one output.
38. A rigid motion transformation that turns or "spins" a figure on a plan about a fixed point.
39. Another name for the line of best fit on a scatterplot.
43. The distance from the center of a circle to any edge of the same circle.
45. The first coordinate of an ordered pair in a relation.

Across

3. A line with a slope of zero, parallel to the x-axis.
5. The point where a line crosses the x-axis or y-axis.
11. An equation involving the absolute value of a variable expression.
15. A way to denote functions, typically using f(x) to represent the function value at x.
21. Numbers that can be expressed as the quotient or fraction of two integers, where the denominator is not zero.
22. The output of a function, typically represented by y, which depends on the independent variable.
23. Operations that alter the form of a figure or graph, such as translations, reflections, and dilations.
24. The distance of a number from zero on the number line, always non-negative.
26. A measure of the steepness of a line, calculated as the change in y divided by the change in x.
30. The input of a function, typically represented by x, which determines the value of the dependent variable.
33. A mathematical statement that asserts the equality of two expressions, typically separated by an equal sign (=).
34. A part of a whole, expressed as a numerator over a denominator.
36. A whole number, positive, negative, or zero, without fractions or decimals.
38. A polynomial with two terms.
40. To reduce an expression to its simplest form by performing all possible operations.
43. A combination of numbers, variables, and operations without an equality sign.
45. Lines that intersect at a right angle and have slopes that are negative reciprocals.
46. A precise location in space, represented by coordinates, (x,y).
47. A polynomial with three terms.
48. A single mathematical expression, which may be a number, a variable, or a product of numbers and variables.

Down

1. A fixed value that does not change.
2. A graph with connected lines or curves.
4. Basic mathematical operations which include addition, subtraction, multiplication, and division.
6. To express a polynomial as the product of its factors.
7. An algebraic expression consisting of one term.
8. A relation where each input has a single output.
9. An equation of a line written as $Ax + By = C$, where A, B, and C are integers.
10. A method of writing the equation of a line as $y = mx + b$, where m is the slope and b is the y-intercept.
12. A function in which an independent variable appears in the exponent.
13. A mathematical statement that compares two expressions that are not necessarily equal, using symbols like <, >, ≤, or ≥.
14. An expression where variables are not solely to the first power, resulting in a graph that is not a straight line.
16. A symbol, usually a letter, that represents one or more numbers.
17. Lines in a plane that never intersect and have the same slope.
18. The set of all possible input values (x-values) for a function.
19. An algebraic expression of the first degree, meaning it graphs as a straight line.
20. An equation of a line in the form $y - y_1 = m(x - x_1)$, where $(x_1, y_1)$ is a point on the line and m is the slope.
25. A sequence of numbers in which each term after the first is found by multiplying the previous term by a fixed, non-zero number called the common ratio.
27. A number indicating how many times a base is multiplied by itself.
28. A sequence of numbers in which the difference between consecutive terms is constant.
29. An algebraic expression made up of terms which include variables raised to whole number exponents and coefficients.
31. The set of all possible output values (y-values) for a function.
32. A function composed of multiple sub-functions, each applying to a specific interval of the domain.
35. A square root, cube root, or other root.
37. The process of plotting points or representing equations on a coordinate plane.
39. A graph composed of isolated points.
41. A line with an undefined slope, parallel to the y-axis.
42. A straight, one-dimensional figure extending infinitely in both directions.
44. A function whose graph is not a straight line.

Across

1. Alternating series converges and general terms converge in another test
3. ∫f (x)-g (x) from interval a to b. Where f (x) is the top-level function and g (x) is the bottom-level function.
7. Finds all derivatives up to the Xth derivative, a polynomial with a finite number of terms and the largest exponent of X
10. If lim is positive and finite as n approaches the comparison series / general term ratio ∞, the series behaves like a comparison series.
12. When f'(x) changes from increase to decrease, or decrease to increase, f (x) is
15. f '(g(x)) g'(x)
20. Particles are moving right / up
24. The slope of a horizontal line
25. If f'(x) is negative, then f (x) is
26. If the integral converges, the series converges
27. As the term grows endlessly, the series diverges
36. The area below the x-axis is
38. ∫√ (1 + (dy / dx) ²) dx spanning a to b
40. P = M / (1 + Ae^(-Mkt))
42. absolute value of velocity
46. The area above the x-axis is
49. lim converges when n approaches ∞ in the ratio of (n + 1) term / nth term> 1
51. Rate of change
52. When f'(x) is decreasing, f (x) is
53. Convergence when general term = 1 / n ^ p, p> 1
54. If f (x) is continuously differentiable, the slope of the tangent is equal to the slope of the secant at least once in the interval (a, b).
55. When f'(x) changes from negative to positive, f (x) is
56. Used to find indeterminate limits, find the numerator and denominator derivatives separately, then evaluate the limits
57. Particles are moving left / down
58. General term = a 1 r ^ n, converge when -1 <r <1

Down

1. In order to find absolute maximum on the closed interval [a, b], you should consider...
2. substitution, integration by parts, partial fractions
4. uv' + vu'
5. y = ln (x) / x², rule used to find derivatives
6. Evaluate the integral using the rightmost rectangle (estimated area)
8. Where the function is not differentiable
9. Two different types of functions are multiplied
11. integrand is a rational function with a factorable denominator
13. There are limits a and b, find an indefinite integral, F (b) -F (a)
14. dP/dt = kP(M - P)
16. Limitations when x approaches a in [f (x) -f (a)] / (x-a)
17. Use the ratio test and set it to> 1 to solve the absolute equation and see the endpoint
18. Evaluate the integral (estimated area) using the leftmost rectangle
19. Limit when h approaches 0 of [f (a + h) -f (a)] / h
21. The slope of the tangent at a point, the value of the derivative at a point
22. The series converges as n approaches zero with the general term = 0 and the terms decrease.
23. Approximate the value of the function using tangents
28. Find C with no limit, indefinite integral + C and use initial value
29. 0/0, ∞ / ∞, ∞ * 0, ∞-∞, 1 ^ ∞, 0⁰, ∞⁰
30. The slope of a vertical line
31. The slope of the secant line between two points. Used to estimate the instantaneous rate of change at a point.
32. y = x cos (x), rule used to find derivatives
33. Use the ratio test, set it to> 1 and solve the absolute value equation. Radius = Center-Endpoint
34. Alternating series converge and general terms diverge in another test
35. If f (a) <0 and f (b)> 0, then the x value must exist between a and b where f intersects the x-axis.
37. When f'(x) changes from positive to negative, f (x) is
39. ∫f (x) dx integrates over the interval a to b
41. Evaluate the integral using a trapezoid (estimated area)
43. The function and its derivative are in the integrand
44. [(H1-h2) / 2] * Base
45. When f'(x) is increasing, f (x) is
47. (uv'-vu')/v²
48. Polynomials with an infinite number of terms, including general terms
50. If f'(x) is positive, then f (x) is

Across

2. A number divisible by 5 must end in 5 or ____.
3. Finding the value of the variable in an equation.
5. Acronym for the order of operations.
8. A quadrilateral with two pairs of adjacent equal sides.
9. The name given to ‘multiplying out’ brackets.
13. Two expressions connected with an equals sign.
14. Another name for multiply
19. A name we give for the answer to a division.
21. Perpendicular lines cross at ________ angles.
22. A unit of measure for liquid.
24. A number that is the same forwards or backwards.
26. An angle between 180 and 360.
29. The variable that is all by itself in an equation.
31. You need 1000 metres to make one of these.
32. The point where the two arms of an angle meet.
37. The 8 in 85.
38. A fraction that is ‘top-heavy’.
39. A four sided figure.
40. Two lines drawn in the same plane that never meet.
44. A triangle with two equal sides.
48. An angle between 90 and 180.
50. Line that crosses over two or more other lines.
51. A 180 angle.
52. Angles that add up to 180.
54. The type of operations you use to solve an equation.
58. The shortest month in the year.
60. A 360 angle.
61. A particular type of 3D drawing.
62. Not even
63. A solid whose faces are all exactly the same shape and size.
65. 543 written as 5 x 100 + 4 x 10 + 3 is called ___________ notation.
68. A seven side shape.
69. Another word for weight.
72. The bottom number of a fraction.
73. A whole number that divides into another whole number exactly.
74. Two angles right next to each other.
75. The pattern formed when adding two previous numbers to get the next number.
77. Name of the point on the number plane with coordinates (0,0).
78. These ‘inside’ angles are supplementary.
79. The distance around the outside of a shape.

Down

1. A solid that not a prism, pyramid, cylinder or sphere.
3. A small measurement of time.
4. Type of symmetry where the object is exactly the same after being rotated 180 .
6. A four sided figure whose diagonals are equal and bisect each other at right angles.
7. Directed numbers have both positive and ________ values.
10. A solid whose cross section is always the same.
11. The top number of a fraction.
12. Another name for directed whole numbers.
15. It takes 1000kg to make this amount.
16. Angles between parallel lines on opposite sides of a transversal.
17. The number of sides in an octagon.
18. The ‘space’ a 3D object occupies.
20. The C in LCM.
23. Smaller than a right angle.
25. Angles that add up to 90.
27. Another name given to equations
28. A numeral that contains both a whole number and a fraction.
30. The volume of liquid is called this.
33. 1440 minutes is equal to this.
34. Two intersecting lines create two pairs of vertically o________ angles.
35. Another name for parentheses.
36. Many sided 2D shape.
41. You can only add or subtract ______ terms.
42. A very small unit of measurement.
43. The name of a collection of terms.
45. Another name for a pronumeral.
46. Lines that intersect at 90.
47. Reducing an algebraic expression to its most basic form.
49. To test if a number is divisible by 6 test that it is even and that it is divisible by ____.
52. The process of replacing the variables in an equation with numbers.
53. Fractions that are the same.
55. To make an educated guess of the value of an answer.
56. A name we give for the answer to a multiplication.
57. The number in front of a variable.
59. A quadrilateral with four equal sides, but unequal diagonals.
64. The measuring unit for angle size.
66. A number that has only two factors, 1 and itself.
67. Instrument for measuring angles.
70. Another name for add.
71. A four sided figure with only one pair of parallel lines.
76. Another name for power.

Across

1. 25. Is the figure formed by the rotation of the ray around its point
5. 21. Logarithm of a _________ is the sum of the logarithms of the factors
6. 11. Graph of a quadratic function
7. 28. Angles which have the same initial sides and the same terminal side are called __________ angles
11. 24. Is a branch of mathematics which deals with the properties and application of particular ratios associated with angles known as circular functions
15. 26. In ___________ system, an angle is measured by the number of revolution or fractions of a revolution made by terminal side in relation to the initial side.
16. 20. It is the exponent of the power of the base that is equal to the number.
18. 27. In the __________ system, measuring angles is based on the relation between the radius and the circumference of a circle.
20. 40. The ___________ function is not defined for all real number and its graph is not like the graphs of the sine and cosine functions
21. 36. A second property of triangles that is important in solving oblique triangles is called law of ___________
23. 35. When 2 sides of a triangle and an angle opposite one of them are unknown, the law of sines can be used to solve the triangle. However, there may be more than one solution. This is known as the ________________ case
25. 14. A shorter and simpler method of dividing a polynomial by binomial in the form x – r is called _______ Division
26. 23. Logarithm of a _________ of a number is the product of the exponent and the logarithm of the number.
28. 22. Logarithm of a _________ is the difference of the logarithms of the factors
29. 3. The set of all second members/coordinates of the ordered pairs
32. 18. A __________ or related angle for an angle is the positive acute angle made by the terminal side of an angle and the x-axis.
35. 1. It is a set of ordered pairs
36. 4. A relation in which every abscissa is associated to exactly one ordinate
37. 8. A line has a __________ slope if it falls from left to right
38. 13. Turning point of a parabola

Down

2. 19. ________________ function – is a function of the form y=ax where a is a fixed number, a > 0 and x is any real number
3. 29. Angles in standard position having their terminal side along the x-axis or y-axis are called _______________ angles
4. 16. It is called ______________ theorem if a polynomial f(x) has a factor x – c if and only if f(c) = 0
5. 37. It is the arrangement of n objects in a definite order.
8. 10. A function defined by a polynomial expression of degree 2 is referred to as a ____________ function in x.
9. 34. The sine and cosine functions are called?
10. 38. It is a subset of r elements selected out of n distinct elements without regard to order.
12. 32. The distance that one graph must be shifted to the left to coincide with another graph is called _______ shift
13. 12. An important feature of a parabola is that it is symmetric about a vertical line called axis of ___________.
14. 6. Is a numerical measure of the steepness of a line with respect to the x-axis
17. 30. _____ circle is a circle drawn on a rectangular coordinate plane with center at the origin and with a radius one unit long
19. 2. The set of all the first members/coordinates of the ordered pairs
22. 15. If a polynomial f(x) is divided by x – c, the remainder is equal to f(c) , this is called _________________ theorem
24. 17. If f(-x) = -f(x), the curve is symmetric through the origin; it is an _____ function
26. 31. _________ functions are useful in many practical applications, especially in electrical engineering, physics, and economics.
27. 32. The distance that one graph must be shifted to the left to coincide with another graph is called _______ shift
30. 7. A line has s ____ slope if its parallel to the x-axis
31. 5. ________ function is a function whose graph is a straight line
33. 39. The product of consecutive number from one to n denoted by n! is commonly known as __________
34. 9. Two distinct line with equal slopes are ________

Across

2. statements that are assumed to be true without proof
4. a shape with no sides or corners
7. an angle which is greater than 90° and less than 180°
8. also called a counting frame, is a hand-operated calculating tool of unknown origin used since ancient times
12. the product of an integer and all the integers below it; e.g. factorial four ( 4! ) is equal to 24
13. an enumerated collection of objects in which repetitions are allowed and order matters.
16. the branch of mathematics dealing with the relations of the sides and angles of triangles and with the relevant functions of any angles.
18. a closed two-dimensional polygon with six sides
19. is a mathematical statement that shows that two mathematical expressions are equal
22. A symbol or name that stands for a number
23. relation which makes a non-equal comparison between two numbers or other mathematical expressions
24. examples of these are: 2,4,6
25. the fundamental of mathematics that includes the operations of numbers
28. a number representing a single or the only entity
29. a statement that can be demonstrated to be true by accepted mathematical operations and arguments
34. angles that measure less than 90 degrees
35. to determine mathematically in the case of a number or amount, or in the case of an abstract problem to deduce the answer using logic, reason or common sense.
38. The √ symbol that is used to denote square root or nth roots
39. a set of real numbers that contains all real numbers lying between any two numbers of the set
42. is either a single number or variable, or numbers and variables multiplied together. Terms are separated by + or − signs, or sometimes by divide
43. the total space taken up by a flat (2-D) surface or shape of an object
44. 3x3=

Down

1. quantity of constant magnitude which is used to measure the magnitudes of other quantities of the same manner
3. a single number taken as representative of a list of numbers
5. a mathematical technique that determines the number of possible arrangements in a collection of items where the order of the selection does not matter
6. branch of mathematics concerned with properties of space such as the distance, shape, size, and relative position of figures
9. a plane figure made up of line segments connected to form a closed polygonal chain.
10. 2x5=
11. the numbers without fractions and it is a collection of positive integers and zero
14. a three-dimensional geometric shape that tapers smoothly from a flat base to a point called the apex or vertex
15. a line segment that passes through the center and its endpoints are on the circumference of a circle
16. the smallest prime number, and the only even prime number
17. number that can only be divided by one or itself
19. 8+3=
20. a geometric shape containing detailed structure at arbitrarily small scales
21. function or operation which reverses the order or operation of another function or operation
24. the operation of raising one quantity to the power of another
26. a triangle with two equal sides
27. two lines in the same plane that are at equal distance from each other and never meet
30. a mathematical calculation of the number of ways a particular set can be arranged
31. is a polyhedron comprising an n-sided polygon base, a second base which is a translated copy (rigidly moved without rotation) of the first, and n other faces, necessarily all parallelograms, joining corresponding sides of the two bases
32. a set of vectors in that space that can be used as coordinates for it
33. the result of an addition
36. the measurement or extent of something from end to end
37. formal examination of an organization's or individual's accounts or financial situation
40. of a circle or sphere is any of the line segments from its center to its perimeter
41. the SI unit of length or distance

Across

1. the numbers without fractions and it is a collection of positive integers and zero
4. two lines in the same plane that are at equal distance from each other and never meet
6. the product of an integer and all the integers below it; e.g. factorial four ( 4! ) is equal to 24
9. a mathematical technique that determines the number of possible arrangements in a collection of items where the order of the selection does not matter
11. a statement that can be demonstrated to be true by accepted mathematical operations and arguments
12. A symbol or name that stands for a number
15. a shape with no sides or corners
18. to determine mathematically in the case of a number or amount, or in the case of an abstract problem to deduce the answer using logic, reason or common sense.
21. is a polyhedron comprising an n-sided polygon base, a second base which is a translated copy (rigidly moved without rotation) of the first, and n other faces, necessarily all parallelograms, joining corresponding sides of the two bases
24. the operation of raising one quantity to the power of another
27. quantity of constant magnitude which is used to measure the magnitudes of other quantities of the same manner
29. the measurement or extent of something from end to end
30. a single number taken as representative of a list of numbers
31. relation which makes a non-equal comparison between two numbers or other mathematical expressions
32. a set of real numbers that contains all real numbers lying between any two numbers of the set
35. the smallest prime number, and the only even prime number
38. a three-dimensional geometric shape that tapers smoothly from a flat base to a point called the apex or vertex
39. number that can only be divided by one or itself
40. an enumerated collection of objects in which repetitions are allowed and order matters.
42. a set of vectors in that space that can be used as coordinates for it
43. 3x3=
46. function or operation which reverses the order or operation of another function or operation

Down

2. is a mathematical statement that shows that two mathematical expressions are equal
3. 8+3=
5. of a circle or sphere is any of the line segments from its center to its perimeter
7. formal examination of an organization's or individual's accounts or financial situation
8. branch of mathematics concerned with properties of space such as the distance, shape, size, and relative position of figures
10. the fundamental of mathematics that includes the operations of numbers
13. a mathematical calculation of the number of ways a particular set can be arranged
14. a line segment that passes through the center and its endpoints are on the circumference of a circle
16. statements that are assumed to be true without proof
17. a geometric shape containing detailed structure at arbitrarily small scales
19. 2x5=
20. an angle which is greater than 90° and less than 180°
22. a triangle with two equal sides
23. a closed two-dimensional polygon with six sides
25. a plane figure made up of line segments connected to form a closed polygonal chain.
26. the SI unit of length or distance
28. the branch of mathematics dealing with the relations of the sides and angles of triangles and with the relevant functions of any angles.
30. also called a counting frame, is a hand-operated calculating tool of unknown origin used since ancient times
33. The √ symbol that is used to denote square root or nth roots
34. angles that measure less than 90 degrees
36. the result of an addition
37. is either a single number or variable, or numbers and variables multiplied together. Terms are separated by + or − signs, or sometimes by divide
41. examples of these are: 2,4,6
44. the total space taken up by a flat (2-D) surface or shape of an object
45. a number representing a single or the only entity

Across

2. A symbol, usually a letter, that represents one or more numbers.
4. A measure of the steepness of a line, calculated as the change in y divided by the change in x.
9. A relation where each input has a single output.
11. A mathematical statement that compares two expressions that are not necessarily equal, using symbols like <, >, ≤, or ≥.
14. A way to denote functions, typically using f(x) to represent the function value at x.
15. A single mathematical expression, which may be a number, a variable, or a product of numbers and variables.
17. Basic mathematical operations which include addition, subtraction, multiplication, and division.
18. The set of all possible input values (x-values) for a function.
24. A square root, cube root, or other root.
25. A fixed value that does not change.
26. The set of all possible output values (y-values) for a function.
28. An expression where variables are not solely to the first power, resulting in a graph that is not a straight line.
29. A function composed of multiple sub-functions, each applying to a specific interval of the domain.
31. Lines in a plane that never intersect and have the same slope.
34. To reduce an expression to its simplest form by performing all possible operations.
37. A combination of numbers, variables, and operations without an equality sign.
38. The output of a function, typically represented by y, which depends on the independent variable.
41. A straight, one-dimensional figure extending infinitely in both directions.
42. A graph with connected lines or curves.
43. A method of writing the equation of a line as y=mx+b, where m is the slope and b is the y-intercept.
44. An algebraic expression made up of terms which include variables raised to whole number exponents and coefficients.
45. Numbers that can be expressed as the quotient or fraction of two integers, where the denominator is not zero.
46. A sequence of numbers in which each term after the first is found by multiplying the previous term by a fixed, non-zero number called the common ratio.

Down

1. An equation involving the absolute value of a variable expression.
3. A function in which an independent variable appears in the exponent.
5. A polynomial with three terms.
6. The process of plotting points or representing equations on a coordinate plane.
7. A part of a whole, expressed as a numerator over a denominator.
8. An equation of a line written as Ax+By=C, where A, B, and C are integers.
10. A polynomial with two terms.
12. A number indicating how many times a base is multiplied by itself.
13. A sequence of numbers in which the difference between consecutive terms is constant.
16. An algebraic expression consisting of one term.
19. A line with an undefined slope, parallel to the y-axis.
20. A function whose graph forms a "V" shape, typically representing absolute value functions.
21. An algebraic expression of the first degree, meaning it graphs as a straight line.
22. Operations that alter the form of a figure or graph, such as translations, reflections, and dilations.
23. To express a polynomial as the product of its factors.
27. The point where a line crosses the x-axis or y-axis.
29. A precise location in space, represented by coordinates, (x,y).
30. The input of a function, typically represented by x, which determines the value of the dependent variable.
31. An equation of a line in the form y-y_1=m(x-x_1), where (x_1,y_1) is a point on the line and m is the slope.
32. A mathematical statement that asserts the equality of two expressions, typically separated by an equal sign (=).
33. A graph composed of isolated points.
35. A line with a slope of zero, parallel to the x-axis.
36. A whole number, positive, negative, or zero, without fractions or decimals.
39. The distance of a number from zero on the number line, always non-negative.
40. Lines that intersect at a right angle and have slopes that are negative reciprocals.

Across

4. 12. An important feature of a parabola is that it is symmetric about a vertical line called axis of ___________.
5. 27. In the __________ system, measuring angles is based on the relation between the radius and the circumference of a circle.
6. 15. If a polynomial f(x) is divided by x – c, the remainder is equal to f(c) , this is called _________________ theorem
9. 20. It is the exponent of the power of the base that is equal to the number.
11. 38. It is a subset of r elements selected out of n distinct elements without regard to order.
12. 37. It is the arrangement of n objects in a definite order.
13. 17. If f(-x) = -f(x), the curve is symmetric through the origin; it is an _____ function
15. 34. The sine and cosine functions are called?
16. 10. A function defined by a polynomial expression of degree 2 is referred to as a ____________ function in x.
18. 19. ________________ function – is a function of the form y=ax where a is a fixed number, a > 0 and x is any real number
19. 23. Logarithm of a _________ of a number is the product of the exponent and the logarithm of the number.
20. 32. The distance that one graph must be shifted to the left to coincide with another graph is called _______ shift
22. 9. Two distinct line with equal slopes are ________
24. 8. A line has a __________ slope if it falls from left to right
26. 35. When 2 sides of a triangle and an angle opposite one of them are unknown, the law of sines can be used to solve the triangle. However, there may be more than one solution. This is known as the ________________ case
28. 5. ________ function is a function whose graph is a straight line
30. 31. _________ functions are useful in many practical applications, especially in electrical engineering, physics, and economics.
31. 25. Is the figure formed by the rotation of the ray around its point
32. 7. A line has s ____ slope if its parallel to the x-axis
33. 30. _____ circle is a circle drawn on a rectangular coordinate plane with center at the origin and with a radius one unit long

Down

1. 39. The product of consecutive number from one to n denoted by n! is commonly known as __________
2. 4. A relation in which every abscissa is associated to exactly one ordinate
3. 2. The set of all the first members/coordinates of the ordered pairs
4. 14. A shorter and simpler method of dividing a polynomial by binomial in the form x – r is called _______ Division
5. 26. In ___________ system, an angle is measured by the number of revolution or fractions of a revolution made by terminal side in relation to the initial side.
6. 18. A __________ or related angle for an angle is the positive acute angle made by the terminal side of an angle and the x-axis.
7. 32. The distance that one graph must be shifted to the left to coincide with another graph is called _______ shift
8. 24. Is a branch of mathematics which deals with the properties and application of particular ratios associated with angles known as circular functions
10. 1. It is a set of ordered pairs
14. 16. It is called ______________ theorem if a polynomial f(x) has a factor x – c if and only if f(c) = 0
15. 28. Angles which have the same initial sides and the same terminal side are called __________ angles
16. 29. Angles in standard position having their terminal side along the x-axis or y-axis are called _______________ angles
17. 3. The set of all second members/coordinates of the ordered pairs
21. 40. The ___________ function is not defined for all real number and its graph is not like the graphs of the sine and cosine functions
22. 11. Graph of a quadratic function
23. 13. Turning point of a parabola
25. 22. Logarithm of a _________ is the difference of the logarithms of the factors
27. 6. Is a numerical measure of the steepness of a line with respect to the x-axis
29. 36. A second property of triangles that is important in solving oblique triangles is called law of ___________
30. 21. Logarithm of a _________ is the sum of the logarithms of the factors

Across

2. To approach a finite limit.
4. The _______ Function is symmetric with respect to the y-axis (even function).
6. A graph of a function that comes to a sharp point.
8. - The process of finding an integral, either a definite integral or an indefinite integral.
15. When the vertex of an angle is at the origin and its initial side is lying along the positive x-axis.
16. A formula for the derivative of the product of two functions
19. - The highest point over the entire domain of a function or relation.
20. The _______ Function is symmetric with respect to the origin (odd) function.
24. - A technique used to evaluate limits of fractions that evaluate to the indeterminate expressions 0/0 and infinity/infinity. This is done by finding the limit of the derivatives of the numerator and denominator.
26. - The lowest point over the entire domain of a function or relation.
28. the type of angles generated by counter-clockwise rotations.
30. - the set of values that a given function can take as its argument varies.
31. A triangle-looking greek letter that means “the change in.”
35. Two angles with the same initial and terminal side yet have different measures.
36. To fail to approach a finite limit.
38. The mathematics of working with variables.
39. A line which passes through at least two points of a curve.
41. A modified version of the Point-slope Form: y - y1 = m(x - x1)
43. A function that can be written in the form: f(x) = asin(bx + c) + d, where a,b,c, and d are constants and neither a nor b is 0.
44. A "number" which indicates a quantity, size, or magnitude that is larger than any real number.
45. - A function that has a given function as its derivative.
47. - The formula for finding the derivative of a power of a variable.
48. A curve that is smooth and contains no discontinuities or cusps.
50. - A set of ordered pairs.

Down

1. - A function which gives the slope of a curve; that is, the slope of the line tangent to a function.
3. Any real number, or any quantity that can be measured using a single real number.
5. A discontinuity that exists when the values of the function appear to be approaching two or more values simultaneously.
7. - A line or curve that the graph of a relation approaches more and more closely the further the graph is followed.
9. - number which is used to indicate the steepness of a line/curve
10. - a point or value that a sequence, function, or sum of a series can be made to approach progressively, until it is as close to the point or value as desired.
11. The beginning position of a ray in an angle.
12. - a point or value that marks the end of a ray or one of the ends of a line segment or interval.
13. The final position of a ray in an angle.
14. An approximation of a function using terms from the function's Taylor series.
17. - The process of finding a derivative.
18. A set of numbers separated by commas such as 1, 3, 7,
21. A formula for the derivative of the quotient of two functions.
22. A word used to indicate any path, whether actually curved or straight, closed or open.
23. A function that has an infinite discontinuity from the left and a removable discontinuity from the right.
25. An integration method that essentially involves using the chain rule in reverse.
27. - The set of possible values of the independent variable or variables of a function.
29. A quantity, drawn as an arrow, with both direction and magnitude.
32. - A point at which the graph of a relation or function is not connected
33. A formula for the derivative of the reciprocal of a function.
34. - A line that touches a curve at a point without crossing over.
37. - The branch of mathematics dealing with limits, derivatives, definite integrals, indefinite integrals, and power series.
40. - A method for finding the derivative of a composition of functions
42. - A shape or solid which has an indentation or "cave".
46. The product of a given integer and all smaller positive integers
49. The sum of the terms of a sequence.

Across

1. Alternating series converges and general terms converge in another test
3. ∫f (x)-g (x) from interval a to b. Where f (x) is the top-level function and g (x) is the bottom-level function.
7. Finds all derivatives up to the Xth derivative, a polynomial with a finite number of terms and the largest exponent of X
10. If lim is positive and finite as n approaches the comparison series / general term ratio ∞, the series behaves like a comparison series.
12. When f'(x) changes from increase to decrease, or decrease to increase, f (x) is
15. f '(g(x)) g'(x)
20. Particles are moving right / up
24. The slope of a horizontal line
25. If f'(x) is negative, then f (x) is
26. If the integral converges, the series converges
27. As the term grows endlessly, the series diverges
36. The area below the x-axis is
38. ∫√ (1 + (dy / dx) ²) dx spanning a to b
40. P = M / (1 + Ae^(-Mkt))
42. absolute value of velocity
46. The area above the x-axis is
49. lim converges when n approaches ∞ in the ratio of (n + 1) term / nth term> 1
51. Rate of change
52. When f'(x) is decreasing, f (x) is
53. Convergence when general term = 1 / n ^ p, p> 1
54. If f (x) is continuously differentiable, the slope of the tangent is equal to the slope of the secant at least once in the interval (a, b).
55. When f'(x) changes from negative to positive, f (x) is
56. Used to find indeterminate limits, find the numerator and denominator derivatives separately, then evaluate the limits
57. Particles are moving left / down
58. General term = a 1 r ^ n, converge when -1 <r <1

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1. In order to find absolute maximum on the closed interval [a, b], you should consider...
2. substitution, integration by parts, partial fractions
4. uv' + vu'
5. y = ln (x) / x², rule used to find derivatives
6. Evaluate the integral using the rightmost rectangle (estimated area)
8. Where the function is not differentiable
9. Two different types of functions are multiplied
11. integrand is a rational function with a factorable denominator
13. There are limits a and b, find an indefinite integral, F (b) -F (a)
14. dP/dt = kP(M - P)
16. Limitations when x approaches a in [f (x) -f (a)] / (x-a)
17. Use the ratio test and set it to> 1 to solve the absolute equation and see the endpoint
18. Evaluate the integral (estimated area) using the leftmost rectangle
19. Limit when h approaches 0 of [f (a + h) -f (a)] / h
21. The slope of the tangent at a point, the value of the derivative at a point
22. The series converges as n approaches zero with the general term = 0 and the terms decrease.
23. Approximate the value of the function using tangents
28. Find C with no limit, indefinite integral + C and use initial value
29. 0/0, ∞ / ∞, ∞ * 0, ∞-∞, 1 ^ ∞, 0⁰, ∞⁰
30. The slope of a vertical line
31. The slope of the secant line between two points. Used to estimate the instantaneous rate of change at a point.
32. y = x cos (x), rule used to find derivatives
33. Use the ratio test, set it to> 1 and solve the absolute value equation. Radius = Center-Endpoint
34. Alternating series converge and general terms diverge in another test
35. If f (a) <0 and f (b)> 0, then the x value must exist between a and b where f intersects the x-axis.
37. When f'(x) changes from positive to negative, f (x) is
39. ∫f (x) dx integrates over the interval a to b
41. Evaluate the integral using a trapezoid (estimated area)
43. The function and its derivative are in the integrand
44. [(H1-h2) / 2] * Base
45. When f'(x) is increasing, f (x) is
47. (uv'-vu')/v²
48. Polynomials with an infinite number of terms, including general terms
50. If f'(x) is positive, then f (x) is

Across

6. To find out if a polynomial has a rational zero/ roots.
7. a unit of angle measure (it 80 degrees outside)
8. An operation that divides a number.
9. A u-shape graph of a quadratic function.
11. The action or process of adding something to something else.
12. an expression that divides another number/ expression evenly
13. the number multiplied by itself to find the number.
18. having two fractions and multiplying the Numerator of the first fraction to the denominator of the 2nd fraction.
22. the equation of a straight line in the form y − y1 = m(x − x1) where m is the slope of the line and (x1, y1) are the coordinates of a given point on the line
25. the amount of space within the perimeter A=length x height
26. the result of adding numbers
28. The value which substitutes for the unknown quality in an equation satisfies the equation.
29. a circle that has been stretched and looks like an oval.
30. a three-sided polygon that consists of three edges and three vertices
32. Vertical line of a graph
33. the answer when 2 or more values are multiplied together.
35. 4 times 2 equals 8
36. the y-coordinate of a point where a line, curve, or surface intersects the y-axis
37. the difference between the lowest and highest numbers in a list of numbers.
39. not a whole number
41. two lines meet and share a point
42. The operation of taking the difference of two numbers
44. a set of points that are at the same distance from a fixed point.
45. larger than a natural number.
46. a circle of unit radius
50. A number greater than 0.
51. the top number in a fraction
52. A formula that gives the solutions to General quadratic equations.
56. a variable that is by itself.
57. has a 90 degree angle

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1. shows the relationship between lines and points.
2. Horizontal line of a graph
3. y=mx+b
4. Definitions
5. A value or values which, when substituted for a variable in an equation, make the equation true.
10. a comparison of two or more numbers that indicates their size in relation to each other.
14. A number that can be expressed as an integer of an algebraic function over an algebraic domain. ( you put it at the end of a sentence)
15. A mathematical object used to count, measure, and label.
16. the x-coordinate of a point where a line, curve, or surface intersects the x-axis.
17. A branch of mathematics in which symbols and letters and numbers are combined using rules.
19. two eagles or arcs that add up to 180 degrees
20. a set of points plotted on a horizontal and vertical axes
21. A way of writing very large numbers or very small numbers using a number between 1 and 10 multiplied by a power of 10. (4.1x105)
23. replacing letters with numbers -- x=5, 5x-2x=15
24. A comparison of two related quantities. Often the second quantity is time (per second, per hour, etc) but it can be anything.
27. the formula to find the center point of a straight line, using the coordinates of its endpoints
31. A formula that gives the distance between pairs of points in terms of their coordinates.
34. A fixed line used in describing a curve of a surface.
37. the numbers we use like 1,2,3,4,5…….
38. A statement that says that two values are equal.
40. more than 90 degrees.
43. A method that can be used to determine if a function is a one-to-one function.
47. the middle number in a list of numbers.
48. First, Outer, Inner.
49. the cumulative sum of a given sequence of terms.
53. lines in a plane that are the same distance apart and never touch.
54. A base number raised to the exponent.
55. a line with respect to which a curve or figure is drawn, measured, rotated.

Across

2. 27. In the __________ system, measuring angles is based on the relation between the radius and the circumference of a circle.
3. 30. _____ circle is a circle drawn on a rectangular coordinate plane with center at the origin and with a radius one unit long
7. 18. A __________ or related angle for an angle is the positive acute angle made by the terminal side of an angle and the x-axis.
8. 4. A relation in which every abscissa is associated to exactly one ordinate
13. 24. Is a branch of mathematics which deals with the properties and application of particular ratios associated with angles known as circular functions
15. 14. A shorter and simpler method of dividing a polynomial by binomial in the form x – r is called _______ Division
16. 37. It is the arrangement of n objects in a definite order.
18. 5. ________ function is a function whose graph is a straight line
21. 40. The ___________ function is not defined for all real number and its graph is not like the graphs of the sine and cosine functions
23. 26. In ___________ system, an angle is measured by the number of revolution or fractions of a revolution made by terminal side in relation to the initial side.
24. 6. Is a numerical measure of the steepness of a line with respect to the x-axis
25. 20. It is the exponent of the power of the base that is equal to the number.
28. 25. Is the figure formed by the rotation of the ray around its point
29. 11. Graph of a quadratic function
33. 9. Two distinct line with equal slopes are ________
34. 8. A line has a __________ slope if it falls from left to right
35. 12. An important feature of a parabola is that it is symmetric about a vertical line called axis of ___________.
36. 7. A line has s ____ slope if its parallel to the x-axis
37. 32. The distance that one graph must be shifted to the left to coincide with another graph is called _______ shift
38. 3. The set of all second members/coordinates of the ordered pairs
39. 2. The set of all the first members/coordinates of the ordered pairs

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1. 21. Logarithm of a _________ is the sum of the logarithms of the factors
4. 32. The distance that one graph must be shifted to the left to coincide with another graph is called _______ shift
5. 22. Logarithm of a _________ is the difference of the logarithms of the factors
6. 10. A function defined by a polynomial expression of degree 2 is referred to as a ____________ function in x.
9. 39. The product of consecutive number from one to n denoted by n! is commonly known as __________
10. 36. A second property of triangles that is important in solving oblique triangles is called law of ___________
11. 34. The sine and cosine functions are called?
12. 38. It is a subset of r elements selected out of n distinct elements without regard to order.
14. 19. ________________ function – is a function of the form y=ax where a is a fixed number, a > 0 and x is any real number
17. 35. When 2 sides of a triangle and an angle opposite one of them are unknown, the law of sines can be used to solve the triangle. However, there may be more than one solution. This is known as the ________________ case
19. 28. Angles which have the same initial sides and the same terminal side are called __________ angles
20. 29. Angles in standard position having their terminal side along the x-axis or y-axis are called _______________ angles
22. 23. Logarithm of a _________ of a number is the product of the exponent and the logarithm of the number.
23. 15. If a polynomial f(x) is divided by x – c, the remainder is equal to f(c) , this is called _________________ theorem
26. 17. If f(-x) = -f(x), the curve is symmetric through the origin; it is an _____ function
27. 1. It is a set of ordered pairs
30. 31. _________ functions are useful in many practical applications, especially in electrical engineering, physics, and economics.
31. 16. It is called ______________ theorem if a polynomial f(x) has a factor x – c if and only if f(c) = 0
32. 13. Turning point of a parabola

Across

5. set: the set of points for a function of the form z2 + c (where c is a complex parameter), such that a small perturbation can cause drastic changes in the sequence of iterated function values and iterations will either approach zero, approach infinity or get trapped in loop
6. a number that will divide into another number exactly, e.g. the factors of 10 are 1, 2 and 5
10. a mathematical structure consisting of a set together with an operation that combines any two of its elements to form a third element, e.g. the set of integers and the addition operation form a group
12. square: a square array of numbers where each row, column and diagonal added up to the same total, known as the magic sum or constant (a semi-magic square is a square numbers where just the rows and columns, but not both diagonals, sum to a constant)
15. n: the number of unique digits (including zero) that a positional numeral system uses to represent numbers, e.g. base 10 (decimal) uses 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9 in each place value position; base 2 (binary) uses just 0 and 1; base 60 (sexagesimal, as used in ancient Mesopotamia) uses all the numbers from 0 to 59; etc
16. a physical quantity having magnitude and direction, represented by a directed arrow indicating its orientation in space
17. number: a real number which expresses fractions on the base 10 standard numbering system using place value, e.g. 37⁄100 = 0.37
18. object is exactly or approximately similar to a part of itself (in fractals, the shapes of lines at different iterations look like smaller versions of earlier shapes)
19. a member of, or an object in, a set
21. a branch of mathematics that uses symbols or letters to represent variables, values or numbers, which can then be used to express operations and relationships and to solve equations
22. in an algebraic expression or equation, either a single number or variable, or the product of several numbers and variables separated from another term by a + or - sign, e.g. in the expression 3 + 4x + 5yzw, the 3, the 4x and the 5yzw are all separate terms

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1. line: a line on which all points correspond to real numbers (a simple number line may only mark integers, but in theory all real numbers to +/- infinity can be shown on a number line)
2. function: A function based on an infinite series of reciprocals of exponents (Riemann’s zeta function is the extension of Euler’s simple zeta function into the domain of complex numbers)
3. theory: an area of topology that studies mathematical knots (a knot is a closed curve in space formed by interlacing a piece of “string” and joining the ends)
4. equation: a polynomial having a degree of 4 (i.e. the highest power is 4), of the form ax4 + bx3 + cx2 + dx + e = 0, the highest order polynomial equation that can be solved by factorization into radicals by a general formula
7. number: a number with at least one other factor besides itself and one, i.e. not a prime numberbase n: the number of unique digits (including zero) that a positional numeral system uses to represent numbers, e.g.
8. triangle: a triangle (three sided polygon) containing an angle of 90°
9. a smooth symmetrical curve with two branches produced by the section of a conical surface
11. numbers: an extension of the natural numbers (different from integers and from cardinal numbers) used to describe the order type of sets i.e. the order of elements within a set or series
13. the point towards which a series or function converges, e.g. as x becomes closer and closer to zero, (sin x)⁄x becomes closer and closer to the limit of 1
14. an equality that remains true regardless of the values of any variables that appear within it, e.g. for multiplication, the identity is one; for addition, the identity is zero
20. numbers: integers greater than 1 which are only divisible by themselves and 1

Across

3. Function, f(t) moves in one direction as its argument t increases
6. the limit from both sides are equal
7. the expression that represents the addition of infinitely many quantities
8. the derivative of velocity with respect to time
9. Rate of Change, slope of a tangent at a point or value of a derivative at a point
10. theorem, for any function in which f(a)= f(b), there exists a point x where f'(x) = 0. x must be between a and b
12. function, functions if which -f(x) = f(-x) for all x values
14. the change in position with respect to time
19. a quantity that has direction and magnitude
21. Rule, if f(x) = g(h(x)) then f’(x) = g’(h(x))*h’(x)
24. of inflection, when the graph changes from concave to convex or the sign of y' changes
27. Value theorem,if a function takes on the value y1 and y2 at a and b respectively. Tehre must exist a value between a and b for any value between y1 and y2
28. Lines, lines that intersect a graph at a single point
30. discontinuity, points at which there are holes. They occur when the value can be found in simplified versions of the function, but not the original.
31. Series, polynomials with an infinite number of terms
32. points at which the curve or line intersect the x and y axes
33. a mathematical technique for finding a maximum or minimum value of a function of several variables subject to a set of constraints
36. Theorem of Calculus, The integral of the function f(x)dx on the interval a through b is equal to f(b)-f(a)
38. Extrema, the maxima and minima of some enclosed interval
39. Term Test, if the series grows without bound series diverges
40. Rule, (x^n)’ = nx^(n-1)
41. Minimum, the lowest point over the domain of the function
42. Value, 1/(b-a) * integral of f(x)dx
44. Riemann Sum, using the left end points of rectangles to evaluate the area under the curve
45. Value theorem, if a function is continuous on the interval [a,b], then there must exist both a maximum and a minimum on the interval
48. Field, graphical representation of the solution to a differential equation
49. set of numbers that follow some sort of rule
50. series, taylor series at x=0

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1. functions that can be integrated
2. form, 0/0 or infinity/infinity
4. discontinuity, points at which the function does not meet so the limit cannot be evaluated
5. using tangent lines to estimate values of a function
11. refers to terms for which the derivative can be taken
13. Integral, an integral which is bounded by two points generally referred to as "a" and "b"
15. Point, values where f(x) is equal to 0 or infinity
16. quantity that influences a behaviour of a mathematical object
17. Curve, shape constructed using the polar system
18. Rule, rule that states derivative of a constant function is 0
20. Theorem, The squeeze theorem states that if f(x)≤g(x)≤h(x) for all numbers and at some point x=k we have f(k)=h(k) then g(k) must also be equal to them
22. Differentiation, a procedure for finding the derivative of y with respect to x when the function relationship is defined implicitly
23. Rate of Change, slope of a secant line between two very close points in order to estimate the instantaneous rate of change
25. Asymptotes , x-values at which f(x) is undefined
26. to One Function, each value in the domain has a unique output
29. Maximum, the highest point over the domain of the function
34. rule, (uv)' = uv' + vu'
35. Fractions, expressing a fraction as the sum of polynomials with simpler denominators
37. Function, a function that reverses the original function
38. Rule, used when the limit is indeterminate. Evaluate the derivative of the numerator and denominator separately and attempt to plug in the value
40. functions, functions that have several parts and have different rules for different portions of the domain
43. function, functions in which f(x)=f(-x) for all x values
46. down, occurs when y' is decreasing and y'' is negative
47. expression that consists of variables and coefficients

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3. The reciprocal of a number is also known as its ___.
5. When solving equations, to isolate the variable, you use the ___ to divide both sides by the same number.
7. Used to represent a repeating decimal, called a _____ notation.
8. Numbers that are the same distance from zero on a number line but in opposite directions are called ___.
10. An equation that uses an abundance of words and letters for variables, known as an algebraic ________.
17. To find the distance across a circle through its center, you measure the ___?
18. To find the average distance between each data point and the mean of the data set, you calculate the ___.
22. When solving equations, you can multiply both sides by the same number without changing the equality, which is known as the ___.
23. To find the value of an expression, you ___ the given numbers or variables.
24. ________ value is the non-negative value of x without regard to its sign.
26. An increase in the original price of an item is called a ___.
30. To perform calculations involving multiple operations, you follow the ___.
34. Having the same measurement is __________
35. The total count of digits used to express numbers in a number system
36. A solid geometric figure with two congruent and parallel faces, and all other faces are rectangles, is called a ___.
37. The money paid regularly at a particular rate for the use of money lent, or for delaying the repayment of a debt is called ___.
38. In mathematics, a statement that two expressions are equal is called an ___.
39. A mathematical statement that shows the relationship between two quantities and uses symbols such as <, >, or ≠ is called an ___.
42. When a number is multiplied by its reciprocal, the result is always ___.
47. Two angles are complementary if the sum of their measure is 90 degrees
48. When two quantities do not have a constant ratio, they are said to be ___.
49. A mathematical statement that two ratios are equal is called a ___.

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1. Mainly based off of a triangle, it is 3d, and has a flat base and sharp end. Famous for holding a frozen treat.
2. To find how much a quantity has increased or decreased in percentage, you calculate the ___.
4. an equation that does NOT have a variable.
6. The likelihood of an event happening is called ___.
9. To break down a number or expression into its prime components, you ___ it.
11. A whole number, its opposite, and zero are all examples of ___s.
12. When someone helps sell an item they usually receive ___________
13. When the same quantity is added to both sides of an equation, the equation does not change. Additional property of _________.
14. A constant ratio or unit rate of two variable quantities. It is also called the constant of variation.
15. Another term for a tip given to a server is ___.
16. Equations that have the same solution set are called ___.
19. What does GCF stand for?
20. 3D picture that has two parallel congruent bases connected by a curved surface.
21. When adding or subtracting fractions with different denominators, you find the ___.
25. To simplify expressions like 3(x + 2), you use the ___ of multiplication over addition.
27. To find the _______ of a shape you need to use length times width.
28. changing the sign of the number and adding it to the original number to get an answer equal to 0. Additive ________ property.’
29. A closed figure formed by straight lines is called a ___.
31. The ratio of the circumference of a circle to its diameter is represented by the Greek letter ___.
32. A triangle with at least two sides of equal length is called an ___.
33. When you are the same distance from each wall, you are in the ________
40. A polynomial with only one term is called a ___.
41. a figure that is made up of more figures.
43. Angles that have the same vertex, share a common side, and do not overlap are called a(n) _________ angles.
44. A reduction of the original price of an item is called a ___.
45. The distance around a certain shape that has an area of pi. This is the _________________
46. an angle somewhere between 0-90 degrees.

Across

5. 1 over cos
7. This point exists when the derivative of a function goes from negative, to undefined or 0 at the point, and then to positive
9. This theorem states that if a function is continous on the interval [a,b], then there exists an absolute max and min on that interval
14. The negative of the integral of csc squared
20. If the limit as a function approaches any point in the domain is equal to the value of the function at that point, then the function is _____
21. Integral of 1/x
24. Derivative of position
26. The integral of sec squared
27. The negative of the derivative of cos
28. The derivative of the derivative
31. _______’s rule says that when the limit of a fraction yields an indeterminate form by direct substitution, you can find the limit by taking the derivative of both the numerator and denominator
34. This type of equation relates x and y
35. _____ is the replacement of trigonometric expressions for other types of expressions, or vice versa
36. This growth model has growth based solely on the current population
37. Concepts that can be quantified by a single number
40. Graphical representation of the possible derivatives of a function as x and y changes
41. A taylor series centered at 0
42. Area under the graph of a function
43. A _______ can be used to approximate integrals
46. Creating a tangent line to a function by creating a line with slope of the derivative at a point, and that goes through that point
47. Integral of the absolute value of velocity
48. The opposite of the chain rule used for integration
49. These points exists when the concavity changes and the second derivative is 0 or undefined
50. The integral of the square root of 1 plus the derivative squared

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1. _____ series converges, but the absolute value of the series diverges
2. A function is ____ upwards when the second derivative is positive
3. This test states that If the limit of the ratio between the next term and the current term approaches a number less than 1, then the series converges, and if greater than 1, diverges
4. This test states that If an infinite series a is less than an infinite series b for every term after a certain term, and series b converges, then series a also converges
6. Minimums or maximums
8. This type of equation solves for x and y in terms of t
10. The opposite of the product rule used for integration
11. _____ series converges, and the absolute value of the series also converges
12. A method of rewriting a messy fraction into a sum of multiple smaller, easier to deal with, fractions
13. 1 over sin
15. Represents the rate of change of a function
16. Derivative of sin
17. An integral that tries to integrate an infinite interval of integration or has a discontinuity on the interior of the interval of integration
18. Concepts that need to represent both magnitude and direction
19. This growth model has growth based both on the current population and the distance from the carrying capacity
22. Derivative of velocity
23. This rule for taking the derivative says to derive the outside function while leaving the inside function intact, then multiply that by the derivative of the inside function
25. A function that serves to undo another function
29. Function to be integrated
30. These points exist when the derivative of a function is 0 or undefined
32. This type of sequence involves finding the next term by multiplying a constant value to the current term
33. This point exists when the derivative of a function goes from positive, to undefined or 0 at the point, and then to negative
38. Integral of velocity
39. An infinite sum of terms that are expressed in terms of the function's derivatives at a single point meant to represent that function
44. This type of equation relates r and theta
45. A function that never decreases or never increases

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3. expansion of a rational fraction is an operation that consists of expressing the fraction as a sum of a polynomial and one or several fractions with a simpler denominator
5. named after Gottfried Wilhelm Leibniz, generalizes the product rule
6. A fundamental concept in calculus and analysis concerning the behavior of that function near a particular input
9. A function of one real variable whose derivative exists at each point in its domain
11. a numerical method to solve first order first degree differential equation with a given initial value
18. derivative of Sinx
19. This makes a function not continuous that jumps from one point to another
20. finds the area under a curve
21. the counterpart to the chain rule for differentiation
25. states that is [a,b] is continuous, (a,b) is differentiable, f(a)=f(b), then there must be a point where f’(c)=0
27. used to determine if a POI in increasing or decreasing
32. often simplified by saying log
33. a function that has no discontinuities in it is called a function
35. a technique for approximating the integral of a function by using trapezoids
38. A formula for finding the derivative of a function that is the ratio of two functions
39. A function f defined on some set X with real or complex values
41. Finding the integral of a function at any point i.e. 12x2+C
42. An infinite series whose terms alternate between positive and negative
43. rule used to take the derivatives of functions
45. a line that continually approaches a given value but never touches it
47. a method used to differentiate functions by employing the logarithmic derivative of a function f
48. the highest value a function attains
49. The velocity of an object in motion at a specific point in time
50. abf(x)dx=F(b)−F(a)

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1. problems involve two variables that change at the same time
2. finding the maximum or minimum possible value of a function
4. the limit of a definite integral as an endpoint of the interval(s) of integration
7. a graphical representation of the solution of a first derivative of a function
8. used to determine if a POI is an absolute minimum of maximum
10. determines whether a graph is concave or convex
12. the non negative value of x without regard to its sign
13. another method for integration by parts
14. A(x) = cxf(t)dt
15. form of shorthand used to give a concise expression for a sum of the values of a variable
16. the lowest value a function attains
17. The derivative of a function of a single variable at a chosen input value, when it exists, is the slope of the tangent line to the graph of the function at that point.
22. logarithm simplified version is ln
23. The name for a function which is being integrated
24. A formula used to find the derivatives of products of two or more functions
26. uses derivatives to help evaluate limits involving indeterminate forms
28. point of a differentiable function of a real or complex variable is any value in its domain where its derivative is 0
29. States that if a real valued function f is continuous on the closed interval [a,b], then f must attain a maximum and a minimum, each at least once
30. ∫udv = uv ∫ vdu
31. the mathematical study of continuous change
34. A term that refers colloquially to some quantities that cannot be expressed by a single number (a scalar), or to elements of some vector spaces
36. If a function is not continuous at a point in its domain, one says that it has a _____ there
37. equation which describes the slope of any function at a point
40. a differentiable function F whose derivative is equal to the original function f
44. a formula for computing the derivative of the composition of two or more functions
46. a certain kind of approximation of an integral by a finite sum. It is named after nineteenth century German mathematician Bernhard Riemann

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1. a rule that helps to find the limit of indeterminate forms
4. a series is ___ convergent if it converges only sometimes
6. the derivative of position
8. a rule to find the derivative of two functions multiplied together
11. two functions f and g are ___ if f(g((x)) = g(f(x))
12. the function is ___ if you can find its derivative at all points
13. the volume of an object of revolution is found using the sum of the areas of the ___ of the shape
14. The process for integration by replacing a part of the function with a variable
17. this type of growth has a growth rate and carrying capacity
22. a method used to integrate functions that are products of two simpler functions
23. the derivative of velocity
25. the distance between two points along a section of a curve
26. a series that increases/decreases by a constant factor
29. the speed at which one quantity is changing with respect to another quantity
32. a series in which every other term is negative
35. the process used to differentiate each side of an equation with two variables by treating one of the variables as a function of the other
38. the name of the type of error bound used to approximate the maximum error of a Taylor polynomial
40. graphical representations of the solutions to a differential equation
41. feature of a graph relating to the rate of change of a function’s derivative
43. a series is ___ convergent if it always converges
45. a method to find the volume of an object of revolution using the formula (R(x)2-r(x)2)dx
46. This person’s law states that the rate of heat loss of an object is directly proportional to the difference in the temperatures between itself and its environment.
47. approximating a function’s value at a point using the tangent line at a nearby point
48. the p-series test checks for ___
49. an approximation of an integral by dividing it into summable sections

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2. growth this process uses the formula: P = P0e^rt
3. a finite ordered list of numbers
5. the slope of a line that is tangent to a specific function's curve
7. a function is ___ at a if the limit exists at a , the function is defined at a , and they have the same value
9. this method is used to rewrite expressions involving trigonometric terms with trigonometric terms of smaller powers
10. a method to find the volume of an object of revolution using the formula R(x)2dx
15. if f and g are continuous functions of t , the functions x = f(t) and y= g(t) are ___
16. a point where the function’s derivative is 0 and changes from positive to negative
18. the process of finding maximum and minimum values given constraints
19. the nth term test checks for ___
20. Acronym for the two theorems that relate derivatives and integrals with each other
21. When f '(x) changes from increasing to decreasing or decreasing to increasing , f(x) has a ___
24. an equation that relates a function and its derivatives.
27. a taylor series centered around zero
28. Rule a rule that helps to find the derivative of composite functions
30. the fractions used for the decomposition of a rational expression
31. quantities that express both magnitude and direction
33. the acronym for the theorem that states that for a continuous function f from a to b with value L between f(a) and f(b) , there must be a value x=c such that f(c) = N.
34. the equation for ___ is (dxdt)2+(dydt)2
36. type of definite integral that has at least one limit that approaches infinity
37. a point where the function’s derivative is 0 and changes from negative to positive
39. finding a rate of change of a quantity with respect to another quantity’s ROC
40. a method to find the volume of an object of revolution by slicing it parallel to the axis of revolution
42. a function expressed as an infinite sum of its derivatives at a single point.
44. the value that a function approaches as the input approaches some value.

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5. n: the number of unique digits (including zero) that a positional numeral system uses to represent numbers, e.g. base 10 (decimal) uses 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9 in each place value position; base 2 (binary) uses just 0 and 1; base 60 (sexagesimal, as used in ancient Mesopotamia) uses all the numbers from 0 to 59; etc
7. a mathematical structure consisting of a set together with an operation that combines any two of its elements to form a third element, e.g. the set of integers and the addition operation form a group
9. the point towards which a series or function converges, e.g. as x becomes closer and closer to zero, (sin x)⁄x becomes closer and closer to the limit of 1
11. a member of, or an object in, a set
14. object is exactly or approximately similar to a part of itself (in fractals, the shapes of lines at different iterations look like smaller versions of earlier shapes)
17. numbers: integers greater than 1 which are only divisible by themselves and 1
19. equation: a polynomial having a degree of 4 (i.e. the highest power is 4), of the form ax4 + bx3 + cx2 + dx + e = 0, the highest order polynomial equation that can be solved by factorization into radicals by a general formula
20. theory: an area of topology that studies mathematical knots (a knot is a closed curve in space formed by interlacing a piece of “string” and joining the ends)
21. triangle: a triangle (three sided polygon) containing an angle of 90°
22. in an algebraic expression or equation, either a single number or variable, or the product of several numbers and variables separated from another term by a + or - sign, e.g. in the expression 3 + 4x + 5yzw, the 3, the 4x and the 5yzw are all separate terms

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1. a smooth symmetrical curve with two branches produced by the section of a conical surface
2. square: a square array of numbers where each row, column and diagonal added up to the same total, known as the magic sum or constant (a semi-magic square is a square numbers where just the rows and columns, but not both diagonals, sum to a constant)
3. numbers: an extension of the natural numbers (different from integers and from cardinal numbers) used to describe the order type of sets i.e. the order of elements within a set or series
4. set: the set of points for a function of the form z2 + c (where c is a complex parameter), such that a small perturbation can cause drastic changes in the sequence of iterated function values and iterations will either approach zero, approach infinity or get trapped in loop
6. number: a real number which expresses fractions on the base 10 standard numbering system using place value, e.g. 37⁄100 = 0.37
8. a physical quantity having magnitude and direction, represented by a directed arrow indicating its orientation in space
10. number: a number with at least one other factor besides itself and one, i.e. not a prime numberbase n: the number of unique digits (including zero) that a positional numeral system uses to represent numbers, e.g.
12. a branch of mathematics that uses symbols or letters to represent variables, values or numbers, which can then be used to express operations and relationships and to solve equations
13. function: A function based on an infinite series of reciprocals of exponents (Riemann’s zeta function is the extension of Euler’s simple zeta function into the domain of complex numbers)
15. a number that will divide into another number exactly, e.g. the factors of 10 are 1, 2 and 5
16. an equality that remains true regardless of the values of any variables that appear within it, e.g. for multiplication, the identity is one; for addition, the identity is zero
18. line: a line on which all points correspond to real numbers (a simple number line may only mark integers, but in theory all real numbers to +/- infinity can be shown on a number line)

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1. to pulverize food into crumbs, powder, or paste with a rolling pin, blinder, or food processor
2. to coat food heavily with flour, breadcrumbs, or cornmeal
4. used to gently mix a light, fluffy mixture into a heavier one
7. to shape a food by hand or by placing it in a decorative mold
9. to cut a food such as almonds into very thin strips
10. to coat a food with three different layers; dry layer, liquid, crumbs
12. method- pack the fat into a dry measuring cup, pressing firmly to eliminate pockets of space and to remove air bubbles, use a rubber scrapper to remove as much of the fat as possible
14. to coat a food with flour
15. and dice- cutting food into small, square pieces—cubed pieces are. ½ in; to dice pieces are 1/8 in
19. to lightly sprinkle a food with flour or confectioner’s sugar
20. to remove the center of a fruit
21. to cut off a very thin layer of peel with a paring knife
22. method- takes the fat out, can remove it from the water with a spoon
25. to remove a stone or seed from a fruit using a sharp knife
27. mix with a spoon or wire whisk in a circular motion
28. to divide a food into four equal pieces
29. to add flavor and texture; depends on the ingredients and desired results
32. to break or tear off small layers of food often cooked fish, with a fork
33. two or more ingredients thoroughly so they blend
37. to add flavor to a food by soaking it in a cold, seasoned liquid
38. to heats sugar until it liquefies and darkens in color
39. to beat quickly and vigorously to incorporate air into a mixture, making it light and fluffy
40. to add such flavorings as herbs and spices to food
41. to cut a food into large, thin pieces with a slicing knife
42. to heat liquid to just below the boiling point
46. to soak dry ingredients, such as tea, in hot liquid to extract flavor or soften the texture
47. dividing a food into smaller parts, using a tool with a sharp blade

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1. to make a liquid clear by removing solid particles
3. to remove the tough outer coating of a food, such as eggs or nuts
5. to mix ingredients by tumbling them with tongs or a large spoon or fork
6. to beat ingredients till they become soft and creamy
8. to dip a food briefly in boiling water and then cold water to sop the cooking process
11. to leave an opening in a container so steam can escape during cooking
13. make straight, shallow cuts with a slicing knife in the surface of a food
16. to grind or mash cooked fruits or vegetables until they are smooth
17. to boil a mixture in order to evaporate the liquid and intensify the flavor
18. to coat a food with liquid that forma a glossy finish
23. to separate water from solid food, by putting the food in a colander or strainer
24. to separate solid particles from a liquid, by pouring the mixture through a strainer or sieve
26. to zero out the weight of whatever was already on the scale
30. and shred- to cut food, such as cheese, into smaller pieces or shreds by pressing and rubbing against the rough surface of a grater
31. to crush food into a smoother mixture with a masher or beater
34. to mix thoroughly and add sir to foods
35. to use a grinder to break up a food into coarse, medium, or fine particles
36. to cut food into smaller pieces with kitchen shears
38. and mince- cut food into small, irregular pieces; to chop finely
41. method- where the wrapper is marked in tablespoons and in fractions of a cup
43. to loosen the flavorful food particles in a pan after food has been browned
44. to put small pieces of food on the surface of another food
45. to pour a liquid over a food as it cooks
47. to cook food in a sugar syrup

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2. than

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1. than

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1. one and three fifths plus three two fifths

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1. , 1/3 divided by 1

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1. 1/3 x 1

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1. cop

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1. cop

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1. cop

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6. Pairs of opposite angles formed by two intersecting lines (congruent angles). These angles share a common point at the vertices (corners), and large or small, they are mirror images of each other reflected across the vertex.
8. The angles which occupy the same relative position at each intersection where a straight line crosses two others. If those lines are parallel, then we can say that __________ are congruent.
9. A number or ratio expressed as a fraction of 100, often denoted using the sign %. This is a dimensionless number that has no unit of measurement. In order to find the _____ of a number, divide the number by whole and multiply by 100.
11. A(n) _________ is a decimal in which there is no end to the digits (non terminating), and the digits do not repeat in a predictable pattern. This can be written as a decimal, but not as a fraction. Examples include 𝛑 as well as √2.
14. The method of breaking down a number into its prime numbers that form the original number when multiplied. Also known as integer factorization, the various methods to calculate it are through the use of a factor tree (below) and/or the division method.
15. Plural form for a rectangular array of numbers written within brackets, represented with a capital letter, and classified by its dimensions. The dimensions are determined by the number of horizontal rows and the number of vertical columns.
16. Two lines on the same plane that never intersect each other regardless of how far apart they are extended from one another. Pictorially, they run along each other like the tracks of a train.
17. tbd
19. A term used to describe the highest number that can be divided evenly into two or more numbers. The ________ can be found by listing the factors of each number, and then identifying the greatest one shared. However, for larger numbers it will not be realistic to make a list, so it is therefore most efficient to use the prime factorization technique in this case.
20. The lowest positive quality that is a multiple of two or more given quantities. A multiple is any number that can be divided by the given number(s) without leaving a remainder. The different methods to find the ________ include prime factorization, repeated division, and multiples.

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1. tbd
2. A type of transformation that moves all points of a figure by the same amount in a given direction. Sometimes these are known as “slides” or “shifts”.
3. A method of expression in terms of a decimal number between 1 and 10 multiplied by a power of 10. It is used to express really large (positive exponents) or really small numbers (negative exponents). A calculator will indicate this using the symbol “E” to represent 10 to the power of # (the power will be the number after “E”).
4. tbd
5. The angles formed on the opposite sides of the transversal and inside the two lines the transversal crosses. If those lines are parallel, then we can say that _______ are congruent.
7. The angles formed on the same sides of the transversal and outside the two lines the transversal crosses. If those lines are parallel, then we can say that ____________ are supplementary.
10. A “flip” which maps every point of an image across a fixed line. The preimage and image are congruent, but they are mirror images of each other. Figures can be flipped over a point, line, or a plane.
12. Numbers that can be written as a ratio or fraction of two integers, a numerator and a non-zero denominator. All fractions and integers are __________, and so are all terminating or repeating decimals. Examples include ½ and 2.59.
13. A useful tool that shows how the sum of the areas of three intersecting squares can determine the side lengths of a right triangle. The _______ states that a² + b² = c², where a and b are legs and c must be the hypotenuse (longest side of the triangle that is opposite of the right angle).
18. A ______ turns the preimage around a fixed point, called the center of _____. The center may be any point, including the origin or a point on the pre-image. An object and its image after this translation are the same shape and size, but the figures may be turned in different directions.

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2. The only thing cooler than this student is their secret handshake. Elbow elbow, cross cross, arms up!
4. Double dutch, Greek dance, swimming, music lessons, AND crochet?! Is there anything this student can’t do?
7. Classmate in need? This kind friend is the first to laugh at a happy student’s joke or run over and put their arm around a sad student to make sure they’re okay.
8. Did you know this student has an entire YouTube page dedicated to performing music?! No wonder. Their father is an expert musician too…
12. Whether this student is leading our line to lunch or learning something new, when Ms. Conley says “let’s go,” they’re ready to spring into action.
13. A loving friend, this student loves to give a hug to their classmates and friends.
14. A Ken-Ken expert, this student never gives up on a challenge.
15. No one likes a challenge more than this student. And good thing, too: with serious problem solving skills and creativity to spare, this student is ready for just about any problem thrown at them.
16. Looking for a good older sibling? This student is always watching out for their younger brothers and sisters. No wonder they’re always taking care of their classmates (and teacher!) too.
19. What’s shinier: her lip gloss or her bright future? This fashionista always makes sure she brings her style – whether in her outfits or the way she solves problems.
20. Give this student some yarn and a crochet hook and they can make just about anything!
22. This student is hungry for learning — and food too! Good thing they earn so many feathers for their hard work in the classroom; this student buys a snack pass at least once a week.
23. By the end of today's lesson… this student will be able to know how special they are! This student loves reading our objectives almost as much as we love having them in class.
25. The number of favorite students Ms. Conley has
26. No wonder this student gets sleepy sometimes – they’re the classmate of our dreams! Eager to help their neighbors or participate in a classroom discussion, this student makes our class better every day.

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1. Always scheming up a new business idea, this tycoon is still negotiating ticket prices with Ms. Conley!
3. Looking for this student? If they’re not rocking their math work, they may be helping the lunch monitors clean up extra water bottles or explaining a problem to a classmate. This kind student is always helping others.
5. Our “erase and replace” queen, this student can’t be stumped when it comes to solving equations and word problems.
6. Full of boundless energy, this student does things their own way. So much so that we even named a method for adding fractions after them!
8. Our question queen, it’s hard to decide what this student does more of: answer scholarly questions or ask Ms. Conley to eat lunch with her?
9. What’s more beautiful? The charms in this student’s hairstyles or her colorful notes? With insightful answers, thoughtful questions, and good partner-skills, this student makes being an all-star student look like an art.
10. Whether they’re rooting against Notre Dame or for their classmates, this student knows how to bring the energy. Keep cheering on our class to make good, kind decisions!
11. Our office supply expert, if you need stickies, highlighters, or tape, this student is who to ask!
17. This student may frequently try to sneak items into class, but the best thing they bring is their creativity and out-of-the box ideas!
18. The first to put up the peace sign, this student keeps us on track. Whether they’re acting as a role model of good behavior or coming to the board to show us how to work out a problem, this student shows us a perfect example.
19. This thoughtful student doesn’t just know the answers; she explains how she got them. Thanks for sharing your brilliant ideas with our class!
20. An expert artist, this student’s drawings brighten our classroom. (If only Ms. Conley could convince her to draw them in pencil instead of pen…)
21. Even long paper nails can’t keep this energetic scholar from shaking her jazz hands with excitement. Wearing her positive attitude as an everyday accessory, this student makes even small activities joyful.
24. The only thing sharper than this student’s pencils is their brilliant mind! They have almost as many pencil sharpeners as they do great ideas.

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4. Addition Property where (a+b) + c= a+ (b+c) and Multiplication Property where (ab)c=a(bc)
6. The highest or lowest point of a parabola. This is also known as the maximum or minimum value.
8. An equation that is used to show the relationship between variables. Example: V=1/2bh
10. Lines on a graph that have the same slope
11. A test to see if a relation is a function if no vertical line intersects the graph of the relation at more than one point.
13. Property that applies to both addition and multiplication where a(b+c)= ab +ac
14. The relation between two math expressions that are not equal. Involves using “>” greater than signs or “<” less than signs.
15. Collection of all input values. Example: D:{-2, -1, 1, 2, 3}
17. A model for growth of a quantity where the rate of growth is consistently increased from the original amount
19. A form of linear equation where Ax+By=C where A and B are not equal to zero.
21. Lines that intersect because their slopes are negative reciprocals of each other.
22. A line that a graph approaches as you move away from the origin
23. The distance the number is from 0 on a number line. The values will always be non-negative
26. A statement in which two mathematical expressions become equal. Involves using an “=” sign. Ex: 2+5=7
27. Equal to a term divided by one. The product of this and the original term are equal to one. This is usually considered the “flip” of a fraction
28. Positive numbers which also includes 0. {0, 1, 2, 3, 4…}
30. Property for solving polynomial equations that states if the product of two or more factors is equal to zero, then one of the factors should be zero.
31. A method of solving systems of equations, where one equation is solved for a variable. This equation is used to replace the same variable in the other equation in the system. Thus, the equation can be easily solved and in the terms of a single variable.
33. A mapping or pairing of input values with output values
34. A form of linear equations that is written as ax+by=c
36. An equation where two or more inequalities are joined together with either and/or. Example: x>5 and x<10
37. The ratio of vertical change (rise) to horizontal change (run). A number that describes the steepness of a line.
38. A quantity representing the power to which a given number or expression is to be raised.
39. The amount of time it takes for a substance to diminish by half. This is found by using the formula y=Amount/2^x
40. A curve on a coordinate plane that are represented by quadratic functions.

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1. The numerical portion of a term that has a variable
2. The difference in the y-values of two points in a line.
3. A mathematical expression consisting of only two terms
5. The product of a rational number multiplied by itself. Example: 4, 16, 25, 36, etc.
7. A formula that is used to solve quadratic equations in the form of ax^2+bx+c, where x is the variable and a,b,c are constants that are input into the formula to solve for x.
9. A rule that establishes a relationship between two quantities called the input (x) and the output (y).
12. A vertical line on a coordinate plane that divides a parabola into two congruent halves.
16. A formula used to model the vertical motion of an object, whether it is falling, thrown down, or thrown straight up.
18. Collection of all output values. Example: R:{-3, -2, 1, 3}
20. A value in a set of data that is either much smaller or larger than the other values in the set of data.
24. A mathematical expression consisting of three terms
25. Numbers that when written as a decimal, do not terminate or repeat.
29. An unknown quantity within an mathematical problem that is expressed by a letter. Ex: (a, x)
32. A mathematical expression with more than three terms. Can be ordered from highest to lowest exponent in standard form.
35. Negative and Positive numbers including 0, that can only be expressed without fractions.
41. The difference in the x-values of two points on a line.

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4. light that is not naturally occurring
5. how blurry or clear an image is
9. a photographing technique that uses lines to naturally guide the viewer's eyes around the photo
10. a nondestructive way to hide parts of an image or layer without erasing them, useful for manipulating specific parts of an image
12. image file type that requires specific programs to open due to the amount of unprocessed data
14. digital art that is rendered by a computer using a mathematical formula
16. camera company that made the first commercially available camera, started by inventor George Eastman
18. compression method that uses inexact approximations and partial data discarding to represent the content
19. a camera angle which is taken from above
21. abbreviation for cyan, magenta, yellow, black; subtractive color model
23. abbreviation for red, gree, blue; additive color model
27. type of intellectual property that gives its owner the exclusive right to it
28. a photography technique that divides the photo into thirds and places the main subject in only one third of the frame
29. the length of time that the film or digital sensor inside the camera is exposed to light when taking a photograph, most commonly measured in fractions of a second
30. an image format most commonly used for short moving images
31. type of photographic lighting modifier that diffuses light
33. the distance (measured in millimeters) between the point of convergence of your lens and the sensor or film recording the image
34. the amount of light that reaches your camera's sensor, creating visual data over a period of time, made up of ISO, aperture, and shutter speed
35. how sensitive the camera sensor is to light, can impact image quality, usually ranges from 100-3200
37. a photographing technique that consists of the subject being placed a background with little detail in order to emphasize the subject
42. a lighting style that is named after the shape of the shadow it produced under the nose
45. allows you to lighten specific areas of your image without affecting hue or saturation
46. allows you to hide all parts of the bottom object that are outside the clip object, defines the visible boundaries of a layer
47. a color scheme where the color group has similarities
48. a light whose purpose is to separate the hair from the background
49. a lens that can be used for up close images/images of small subjects but still captures high amounts of detail
50. abbreviation for pixels per inch

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1. a photograph taken by an early photographic process which uses an iodine-sensitized silvered plate and mercury vapor
2. photographing technique that uses naturally occuring shapes & frames to emphasize the subject
3. tool that removes unwanted spots, marks, or small objects in your image
6. a type of external flash that attaches to the camera at the hot shoe
7. stands for Serial Digital Interface and is a transmission protocol for sending uncompressed digital video signals
8. common image format that compresses the image
11. a lens with a longer focal length than standard, giving a narrow field of view and a magnified image
13. made up of tiny pixels, making them resolution dependent and best used for creating photos
15. part of the exposure triangle, measured in f/stop
17. lighting that the photographer did not bring
20. a device inside the camera that allows the camera to convert photons (light) into electrical signals that can be interpreted by the device
22. the main source of light of the photograph
24. a device that opens and closes to expose the film in a camera, length of time that it is open is controlled by the shutter speed
25. abbreviation for the file exported from photoshop
26. abbreviation that stands for digital single lens reflex
32. dial on a DSLR camera that allows the user to switch the mode that the camera shoots in (ie: manual, auto, portrait, landscape, etc.)
36. how much/how little of your background is in focus, controlled by aperture
38. a photoshop tool that copies pixels from one area and applies them to another
39. merges all of the layers of the image into a single layer, has the same appearance it had before
40. measure of how much light is collected, most applicable to aperture
41. the state of belonging or being available to the public as a whole, and therefore not subject to copyright.
43. responsibility, power, and dignity to how we we take and share photographs
44. changes the appearance of an image or part of an image by altering the shades and colors of the pixels in some manner

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3. Plastics are made of large molecules called
9. Polymer chains with a few cross linking units that can trap water
10. Positively charged sub atomic particle
11. Carbon dioxide in the atmosphere causes this
15. A list of elements in order of their reactivity
17. When lithium burns in air the lithium reacts with oxygen. What product is formed
18. Another name for calcium hydroxide solution
20. Fuels made from plant or animal products
22. Fuel made from oils extracted from plants
27. Metal ions are attracted to this electrode in electrolysis
28. Steel is an alloy of which element
31. When aggregate is added to water, cement and sand, this material is formed
33. Crude oil is separated t using this method
34. The temperature at which liquid boils or the gas condenses
36. Hydrocarbon containing a double bond
40. Formed when nitrogen and oxygen react together
41. Magnesium carbonate decomposes to form carbon dioxide and which other substance
42. An insoluble solid formed by the reaction of two solutions
43. Ethanol is made by hydration of this substance
44. Used in foods to stop oil and water separating into layers
46. How many electrons does magnesium have on its outer electron shell
47. Fuel made from oils extracted from plants
49. Limestone is mainly made of this
54. Crude oil can be separated into different substances with similar boiling points. These are known as ……….
55. Mild steel contains a small amount of which element
57. A metal which is mixed with other elements is called an
59. Bonding which involves the sharing of electrons
60. Many monomers join together in this process
61. Alkane with three carbon atoms
62. To make lots of calcium oxide, a reaction is carried out in this furnace
63. The process of breaking down large hydrocarbon molecules
64. Drink bottles are made using this plastic
65. These orbit the nucleus
66. Used for aircraft fuel
67. A rock that contains a metal worth extracting
68. Metals that are more reactive than carbon are extracted using this method

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1. A substance that is made of only one type of atom
2. Emulsifiers contain a hydrophobic tail which is attracted to oil. What is the other end of emulsifier called
4. The breaking down of a substance using heat
5. Pure iron is not useful because it is too …..
6. Metal oxides react with carbon to form carbon dioxide and which other product
7. Bonding which involves the transfer of electrons
8. The simplest steel
10. Method of using plants to help extract copper
12. Iron is extracted from iron oxide by using carbon to remove oxygen. What is the name of the machinery used to extract it
13. This substance is used by farmers to improve soil that is acidic
14. A compound made of hydrogen and carbon only
16. Sulfur dioxide causes this
19. In power stations, sulphur dioxide is removed from the flue gases by reacting it with this substance
21. Fitted to car engines to reduce carbon monoxide and nitrogen oxides produced in a car engine
23. Removal of oxygen
24. Some metals can be found in their native state. This is because they are
25. Number of protons and neutrons in an atom
26. Method of using bacteria to help extract copper
29. Process of when a metal can be extracted from a compound by reacting with an element higher up in the reactivity series.
30. Calcium carbonate reacts with hydrochloric acid to give water, carbon dioxide and which other product
32. This gas is a reactant needed for combustion
35. Solid particles containing carbon and unburnt hydrocarbons
37. Process used to extract copper by heating
38. Number of protons in the nucleus of an atom
39. Maximum number of electrons in the second electron shell
45. Added to engines to remove particulates
48. Number of neutrons can be different even for the same element. These are called
49. This gas is a product of combustion
50. This gas is a product of incomplete combustion
51. Copper ore containing copper(I) sulfide
52. This substance is used to test for an unsaturated hydrocarbon
53. Copper ore containing copper carbonate
56. The tendency to turn into a gas
58. A substance made from one or more types of atoms chemically bonded together
59. Iron from a blast furnace that is poured into moulds and left to solidify
61. Used for fuel in car engines
63. Powdered limestone can be heated with powdered clay to make this

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3. On the most basic level, this term refers to the measurements describing the size of an object. For example, length and width are the ___ of a rectangle.
7. A system of equations in which each equation is linear.For any linear system, exactly one of the following will be true: There is only one solution, there are infinitely many solutions (consistent), or there are no solutions (inconsistent). A linear system with more equations than variables is called overdetermined, and a linear system with more variables than equations is called underdetermined.
12. The set of all real numbers between two given numbers. The two numbers on the ends are the endpoints. The endpoints might or might not be included in the interval depending whether the interval is open, closed, or half-open (same as half-closed).
13. The plane formed by a horizontal axis and a vertical axis, often labeled the x-axis and y-axis, respectively.
16. Any mathematical calculation or formula combining numbers and/or variables using sums, differences, products, quotients (including fractions), exponents, roots, logarithms, trig functions, parentheses, brackets, functions, or other mathematical operations. Expressions may not contain the equal sign (=) or any type of inequality.
17. The symbol, which is used to indicate square roots or nth roots. Also something TMNT say alot.
18. The largest integer that divides evenly into each of a given set of numbers.
23. An expression used to calculate a desired result, such as a ___ to find volume or a ___ to count combinations. ___ can also be equations involving numbers and/or variables
24. A relationship between two variables in which one is a constant multiple of the other. In particular, when one variable changes the other changes in proportion to the first.
26. The numerical factor of a term.
28. Definition 1: Any of the symbols <, >, ≤, or ≥. Definition 2: A mathematical sentence built from expressions using one or more of the symbols <, >, ≤, or ≥.
29. The set of y-values of a function or relation. More generally, the range is the set of values assumed by a function or relation over all permitted values of the independent variable(s).
30. Terms which have the same variables and corresponding powers and/or roots.
31. As a noun, a term or expression with no variables. Also, a term or expression for which any variables cancel out.

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1. The pair of numbers giving the location of a point
2. On the coordinate plane, the point (0, 0). That is, the point of intersection of the x- and y-axes. On a number line, the origin is the 0 point. In three dimensions, the origin is the point (0, 0, 0).
4. To multiply out the parts of an expression. ___ is the opposite of factoring.
5. An interval that contains its endpoints.
6. A u-shaped curve with certain specific properties. Formally, a ___ is defined as follows: For a given point, called the focus, and a given line not through the focus, called the directrix, a parabola is the locus of points such that the distance to the focus equals the distance to the directrix.
8. A number which is used to indicate the steepness of a line, as well as indicating whether the line is tilted uphill or downhill. Slope is indicated by the letter m.
9. The number that occurs the most often in a list.
10. A relation for which each element of the domain corresponds to exactly one element of the range
11. The line passing through the focus and vertex of a parabola. The axis of symmetry is perpendicular to the directrix.
14. This is a letter of ancient Greece, which is frequently used in math and science.Δ δ
15. The mathematics of working with variables
19. Two or more inequalities taken together. Often this refers to a connected chain of inequalities, such as 3 < x < 5. Also known as a conjunction of two or more inequalities.
20. A number and it's opposite ___ of each other, the sum of a number and it's ___ is 0
21. x in the expression a root x.
22. A quantity that can change or that may take on different values. Variable also refers to a letter or symbol representing such a quantity.
24. The set of values of the independent variable(s) for which a function or relation is defined. Typically, this is the set of x-values that give rise to real y-values.
25. A fraction which has, as part of its numerator and/or denominator, at least one other fraction.
27. Another word for average. Or Mr. Alice when he's angry with us.

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4. an image instead of words, such as + meaning “plus”
6. a plan shape with straight sides
8. the number above the line in a vulgar fraction
10. the number which appears most frequently in a set of numbers
14. If two ratios are equal; they are said to be in p____________.
17. the area of maths that deals with points, lines, shapes and space.
18. what unit you would use to measure the length of a pool
19. positive and negative whole numbers
22. the chance that something will happen
23. the length from the centre of a circle to the outside edge
24. meaning half of something
29. an angle that is exactly 180 degrees
32. dividing by two
33. when one shape becomes exactly like another if you flip, slide or turn it.
34. the study of how to collect, summarise and present data
35. a whole number that can only be divided evenly by 1 and itself
36. the number below the line in a vulgar fraction
37. to reduce (an equation, fraction etc.) to a simpler form
38. an angle that is exactly 360 degrees
39. a set of values that show an exact position, normally on a Cartesian plane
41. the highest number that can be divided exactly into 2 (or more) numbers
44. what unit you would use to measure your foot
47. going side to side, like to horizon
49. to find the number or answer
51. the amount that something can hold, like 1 litre in a milk carton
53. the amount of 3-dimensional space an object occupies
54. the result of subtracting one number from another
55. an angle that is greater than 180 degrees
56. the average of a number set
59. what unit you would use to measure distance between Dromana and Melbourne
60. an angle that is exactly 90 degrees
61. a number that uses a decimal point followed by digits that show a value smaller than one
63. the distance from end to end
64. the middle number in a sorted list
66. a collection of facts such as numbers, words or measurements
70. a list of numbers in a special order
71. the product of a number multiplied by itself is called a __________ number eg. 1, 4, 9, 16

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1. the result of multiplying a number by an integer (not a fraction)
2. in an up-down direction or position, upright
3. a number sentence that says two things are equal
5. taking one number away from another
7. a mathematical process such as addition, subtraction, multiplication and division
9. The _________ system is a system of measuring used in Australia
11. the lowest quantity that is the multiple of 2 (or more) numbers
12. the answer after you divide one number by another
13. a measure for angles
15. the answer when two or more numbers are multiplied together
16. a numerical quantity that is not a whole number
20. the result of adding two or more numbers
21. a whole number that can be divided evenly by a number other than 1 or itself is called a _________ number
22. equal distance apart, never touching, //
25. opposite in effect, the reverse of
26. the perimeter of a circle
27. replacing letters with numbers, used in algebra
28. the amount of turn between two straight lines that meet at a point (measured in degrees)
30. an angle that is less than 90 degrees
31. repeated addition, the process or skill of multiplying
40. the length from one side of a circle to the other, passing through the centre
42. what unit you would use to measure an ant
43. parts per 100, a ratio out of 100
45. numbers, symbols and operators and
46. to find the answer for a problem
48. the part of maths in which letters and other symbols are used to represent numbers
49. to remove brackets
50. finding the total by combining two or more numbers
51. to draw something
52. the distance around a two-dimensional shape
57. splitting a number into equal parts of groups
58. number we can multiply together to get another number
62. an angle that is between 90 and 180 degrees
65. the exponent or power
67. the size of a surface or amount of space inside the boundary of a 2-dimensional object
68. multiply by two
69. how much matter is in an object, like 1 kilogram of gold

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4. an image instead of words, such as + meaning “plus”
6. a plan shape with straight sides
8. the number above the line in a vulgar fraction
10. the number which appears most frequently in a set of numbers
14. If two ratios are equal; they are said to be in p____________.
17. the area of maths that deals with points, lines, shapes and space.
18. what unit you would use to measure the length of a pool
19. positive and negative whole numbers
22. the chance that something will happen
23. the length from the centre of a circle to the outside edge
24. meaning half of something
29. an angle that is exactly 180 degrees
32. dividing by two
33. when one shape becomes exactly like another if you flip, slide or turn it.
34. the study of how to collect, summarise and present data
35. a whole number that can only be divided evenly by 1 and itself
36. the number below the line in a vulgar fraction
37. to reduce (an equation, fraction etc.) to a simpler form
38. an angle that is exactly 360 degrees
39. a set of values that show an exact position, normally on a Cartesian plane
41. the highest number that can be divided exactly into 2 (or more) numbers
44. what unit you would use to measure your foot
47. going side to side, like to horizon
49. to find the number or answer
51. the amount that something can hold, like 1 litre in a milk carton
53. the amount of 3-dimensional space an object occupies
54. the result of subtracting one number from another
55. an angle that is greater than 180 degrees
56. the average of a number set
59. what unit you would use to measure distance between Dromana and Melbourne
60. an angle that is exactly 90 degrees
61. a number that uses a decimal point followed by digits that show a value smaller than one
63. the distance from end to end
64. the middle number in a sorted list
66. a collection of facts such as numbers, words or measurements
70. a list of numbers in a special order
71. the product of a number multiplied by itself is called a __________ number eg. 1, 4, 9, 16

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1. the result of multiplying a number by an integer (not a fraction)
2. in an up-down direction or position, upright
3. a number sentence that says two things are equal
5. taking one number away from another
7. a mathematical process such as addition, subtraction, multiplication and division
9. The _________ system is a system of measuring used in Australia
11. the lowest quantity that is the multiple of 2 (or more) numbers
12. the answer after you divide one number by another
13. a measure for angles
15. the answer when two or more numbers are multiplied together
16. a numerical quantity that is not a whole number
20. the result of adding two or more numbers
21. a whole number that can be divided evenly by a number other than 1 or itself is called a _________ number
22. equal distance apart, never touching, //
25. opposite in effect, the reverse of
26. the perimeter of a circle
27. replacing letters with numbers, used in algebra
28. the amount of turn between two straight lines that meet at a point (measured in degrees)
30. an angle that is less than 90 degrees
31. repeated addition, the process or skill of multiplying
40. the length from one side of a circle to the other, passing through the centre
42. what unit you would use to measure an ant
43. parts per 100, a ratio out of 100
45. numbers, symbols and operators and
46. to find the answer for a problem
48. the part of maths in which letters and other symbols are used to represent numbers
49. to remove brackets
50. finding the total by combining two or more numbers
51. to draw something
52. the distance around a two-dimensional shape
57. splitting a number into equal parts of groups
58. number we can multiply together to get another number
62. an angle that is between 90 and 180 degrees
65. the exponent or power
67. the size of a surface or amount of space inside the boundary of a 2-dimensional object
68. multiply by two
69. how much matter is in an object, like 1 kilogram of gold

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2. : an algebraic equation that takes you two steps to solve
7. : given, felt, or done in return
9. : the line above a repeating decimal
13. : P.E.M.D.A.S.
14. : not consistent or having a fixed pattern; liable to change
17. : if you divide each side of an equation by the same number it will stay the same
19. : if the top and bottom have no common factors other than 1
21. : something that you put icecream in
24. : a polynomial that contains only a single non-zero term
26. : the middle of something
28. : a way say to place
29. : inequalities that have no exponents on the variable that require two steps to solve
30. : the opposite of nice
32. : plural of opposite
33. : a piston chamber in a steam or internal combustion engine.
34. : two thing that share similar attributes
35. : a tax imposed on the sale of goods and services
39. : the middle number in a sorted list of numbers
40. : a closed figure made up of line segments in a two-dimensional plane.
41. : form an idea of the amount, number, or value of; assess
42. : something that has an = showing that two things are equal
43. : a word or phrase used to describe a thing or to express a concept, especially in a particular kind of language or branch of study Terminating decimal : decimals that have a finite number of decimal places
45. : equal in value, amount, function, meaning
46. : the quantitative relation between two amounts showing the number of times one value contains or is contained within the other.
49. : the product of a number and its multiplicative inverse is 1
50. : something that is identical to something else
58. : if you add the same number to each side of of an equation it will be equal
61. : the state of wanting to know or learn about something or someone
62. : a unit of linear measurement of magnifying power.
63. : a combination of numbers with an operation
65. : to bring something new into working condition.
66. : A ratio that compares the change in a quantity to the original number
68. : a book forming part of a work or series
69. : an algebraic statement where each term is either a constant or a variable raised to the first power
71. : The bottom of a tower
72. : an angle of 180°
73. : a decimal fraction in which a figure or group of figures is repeated indefinitely

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1. : if both the sides of an equation are multiplied by the same number, the expressions on the both sides of the equation remain equal
3. : those angles that sum up to 180 degrees
4. : first in importance
5. : multiplying numbers in a parenthesis separately
6. : a means of solving a problem or dealing with a difficult situation
8. : factor that measures some property
10. : subtracting the same number from both sides of an equation does not affect the equality
11. : a constant ratio of 2 variables
12. : An Isosceles triangle is a triangle that has two equal sides.
15. : an angle of 90°
16. : two angles that add to 90 degrees
18. : corresponding in size or amount to something else.
20. : The multiplicative inverse of a number is defined as a number which when multiplied by the original number gives the product as 1.
22. : angel bigger than 90 degrees
23. : angels that that don’t overlap
25. : the smallest number divisible by all denominators of the given set of fractions
27. : the distance a number is from 0
31. : describes the ratio of two different units for the quantity of one
36. : a thing complete in itself
37. : plural of factors
38. : a part, share, or number considered in comparative relation to a whole.
44. : lack of equality
47. : distance around a circle
48. : an interest charge that borrowers pay lenders for a loan
51. : 2 ratios with an inconsistent rate or ratio
52. : paying of debt
53. : any number that can be written as a fraction
54. : a fixed price paid or charged for something, especially goods or services
55. : a tool in the fields of general mathematics, probability, and statistics that helps calculate the number of possible outcomes
56. : a sum of money customarily given by a customer to certain service sector workers
57. : The area occupied by a three-dimensional object by its outer surface
59. : the thicker and shorter of the two bones in the human forearm
60. : something that repeatedly happens
64. : the chance that a given event will occur
67. : 3.1415926
70. : a polyhedron with two polygonal faces lying in parallel planes and with the other faces parallelograms

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2. Used for baking muffins, rolls, and cupcakes. These pans are available in 6-and 12-cup capacities
7. Toasts bread, heats up food, and bakes small amounts of many foods. Some toaster ovens can broil food.
13. Used to mix and whip foods quickly and easily than can be done with a spoon or whisk. Often used to beat egg whites.
14. A thermostat controls the temperature of the skillet. This appliance is useful for frying, roasting, and steaming.
15. Used to grip and lift hot, bulky foods, such as broccoli spears
17. Usually come in a set of several sizes. Used to measure dry ingredients. A typical customary set includes ¼ cup, 1/3 cup, ½ cup, and 1 cup measures.
18. Used to lift and turn flat foods such as hamburgers and pancakes
19. Similar to a cookie sheet, except with flour shallow sides about 1 inch deep.
20. A deep pot with a heating element in the base that allows food to cook slowly over many hours. It’s a convenient way to cook one-dish meals such as stews.
21. For draining pasta and other foods after cooking and for draining fresh produce after washing
22. A large spoon with long narrow holes in it
24. Has a small bowl and a long handle for dipping hot liquids from a pan
25. A tool used to mix a hard (solid) fat into flour in order to make pastries.
26. A small appliance that ranges in size, speed settings and comes freestanding or mounted on a base. Used to mix foods that require time and endurance: whipping cream, whipping egg whites, mixing batter, etc.
28. A covered piece of cookware for baking and serving food. A casserole dish usually refers to a deep, round, ovenproof container with handles and a tight-fitting lid. It can be glass, metal, ceramic or any other heatproof material.
32. Have one long handle and often come with a cover. Some have a small handle on the opposite side as well. Usually made of metal or heatproof glass.
34. An invisible wave of energy that causes water molecules to rub against each other and produce the heat that cooks food.
35. A rectangular baking pan available in a variety of sizes. Used for baking breads, cakes and meat loaves.
36. A free standing motorized appliance with a bowl and interchangeable mixing tools, typically a dough hook, paddle, and whisk, some can be accessorized further to grind meat, roll pasta, juice, even stuff sausage.

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1. Used for many mixing tasks. Different sizes and shapes are available.
3. Sometimes called "frypans" or "frying pans." Used for browning and frying foods. Vary in size and often having matching covers
4. An appliance used to puree, chop, grate, slice and shred foods. Consists of a bowl placed on a motorized drive shaft. An S-shaped blade on the bottom of the bowl processes food, which can be fed into the bowl through an opening or tube on top.
5. The best way to be sure meats, poultry and fish are cooked to a safe. Inserted into meat and poultry and left in during cooking.
6. A long tube with a bulb on the end used for suctioning up juices for basting
8. Transparent and have measurement markings on the side. Used to measure liquids. They are typically marked in fractions of a cup, fluid ounces, and milliliters.
9. A balloon-shaped device made of wire loops held together by a handle. Used for mixing, stirring, beating, and whipping.
10. Generally come in sets of four or five. Can be used to measure both liquid and dry ingredients.
11. Tall, covered pots, usually 4-quart size or larger, perfect for cooking soups, stews, lobster and pasta
12. A container with a fine wire screen at the bottom and a blade that forces dry ingredients through the screen.
16. Use to remove a thin peel from apples, potatoes and carrots. Is much easier to use than a knife.
18. Browns bread products on both sides at the same time. You set the controls for the degree of browning. Two- and Four- slice models are available.
19. Small countertop appliance with a tall narrow container used for blending, chopping and liquefying.
23. A knife with a large heavy blade used for cutting large pieces of meat
27. Cooking appliances used to brew coffee.
28. Small, deep, bowl shaped glass dish with a flat bottom that can range from 6 to 10 ounces. These heatproof bowls can be used to bake popovers and individual custards.
29. When measuring dry ingredients, this spatula is handy for leveling off the measuring cup. It’s also helpful when frosting a cake.
30. Different size of opening on each side for shredding cheeses and vegetables and for grating fruit peels. Other types are available, but all should have several sizes of openings for a variety of shredding and grating.
31. Shallow, round pans with slanted sides.
33. A metal container used for baking a cake

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4. the part of mathematics concerned with the size, shape and relative position of figures, or the study of lines, angles, shapes and their properties
5. a number that will divide into another number exactly, e.g. the factors of 10 are 1, 2 and 5
8. a step by step procedure by which an operation can be carried out
9. a line on which all points correspond to real numbers (a simple number line may only mark integers, but in theory all real numbers to +/- infinity can be shown on a number line)
12. a real number which expresses fractions on the base 10 standard numbering system using place value, e.g. 37⁄100 = 0.37
13. the number of unique digits (including zero) that a positional numeral system uses to represent numbers, e.g. base 10 (decimal) uses 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9 in each place value position; base 2 (binary) uses just 0 and 1; base 60 (sexagesimal, as used in ancient Mesopotamia) uses all the numbers from 0 to 59; etc
14. a branch of mathematics involving derivatives and integrals, used to study motion and changing values
16. whole numbers, both positive (natural numbers) and negative, including zero
19. the ratio of two quantities (equivalent to approximately 1 : 1.6180339887) where the ratio of the sum of the quantities to the larger quantity equals the ratio of the larger quantity to the smaller one, usually denoted by the Greek letter phi φ (phi)
20. the ordered pair that gives the location or position of a point on a coordinate plane, determined by the point’s distance from the x and y axes, e.g. (2, 3.7) or (-5, 4)
21. the operation in calculus (inverse to the operation of integration) of finding the derivative of a function or equation
22. a relation or correspondence between two sets in which one element of the second (codomain or range) set ƒ(x) is assigned to each element of the first (domain) set x, e.g. ƒ(x) = x2 or y = x2 assigns a value to ƒ(x) or y based on the square of each value of x

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1. the set of positive integers (regular whole counting numbers), sometimes including zero
2. numbers any integer, ration or real number which is less than 0, e.g. -743, -1.4, -√5 (but not √-1, which is an imaginary or complex number)
3. a way of writing rational numbers (numbers that are not whole numbers), also used to represent ratios or division, in the form of a numerator over a denominator, e.g. 3⁄5 (a unit fraction is a fraction whose numerator is 1)
6. the factors of the terms (i.e. the numbers in front of the letters) in a mathematical expression or equation, e.g. in the expression 4x + 5y2 + 3z, the coefficients for x, y2 and z are 4, 5 and 3 respectively
7. an algebraic equation in which each term is either a constant or the product of a constant and the first power of a single variable, and whose graph is therefore a straight line, e.g. y = 4, y = 5x + 3
8. a branch of mathematics that uses symbols or letters to represent variables, values or numbers, which can then be used to express operations and relationships and to solve equations
10. a rule or equation describing the relationship of two or more variables or quantities, e.g. A = πr2
11. in geometry, a one-dimensional figure following a continuous straight path joining two or more points, whether infinite in both directions or just a line segment bounded by two distinct end points
14. a measure of relationship between two variables or sets of data, a positive correlation coefficient indicating that one variable tends to increase or decrease as the other does, and a negative correlation coefficient indicating that one variable tends to increase as the other decreases and vice versa
15. a measure of how a function or curve changes as its input changes, i.e. the best linear approximation of the function at a particular input value, as represented by the slope of the tangent line to the graph of the function at that point, found by the operation of differentiation
16. a quantity or set of numbers without bound, limit or end, whether countably infinite like the set of integers, or uncountably infinite like the set of real numbers (represented by the symbol ∞)
17. value the amount predicted to be gained, using the calculation for average expected payoff, which can be calculated as the integral of a random variable with respect to its probability measure (the expected value may not actually be the most probable value and may not even exist, e.g. 2.5 children)
18. the part of mathematics that studies quantity, especially as the result of combining numbers (as opposed to variables) using the traditional operations of addition, subtraction, multiplication and division (the more advanced manipulation of numbers is usually known as number theory)

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3. Figures that have the same shape but not neccesarily the same size.
9. the measure used to find the space of an 3D object.
11. Pairs of operations that undo each other.
15. To get rid of numbers.
16. Points close together in a scatter plot.
18. each part of an algebraic expression separated by an addition or subtraction sign.
20. The rate of change between any two points on a line.
21. Also called a flip.
22. A number that cannot be expressed as a fraction.
25. 5,500=5.5*10^3
28. A product of repeated factors using an exponent and a base.
30. Terms that contain the same variable to the same power.
34. An ordered pair that is a solution of both equations.
37. _________ Is the same measure.
41. 3-d figure with one circular base.
43. The vertical change between any two points on a line.
45. The pairs of angles formed on the same side of the transversal and in the same relative position.
50. A property that states to find the power of a power, multiply the exponents.
53. a statement or conjecture that can be proven.
55. The line over which a figure is reflected in a transformation.
59. Uses dots to represent values For different numerical variables.
65. The degree measure of the angle through which a figure is rotated _________________.
68. What is this form called? (x-coordinate,Y-coordinate)
69. the first number of an ordered pair
70. an algebraic model that can be used to find the exact solution of a system of equations.
71. To fall in a straight line.
72. The set of Y-coordinates in an equation.
73. A property that states to multiply powers with the same base, add their exponents.
74. A relation in which each member of the input is paired with exactly one member of the output.
75. An angle inside of a polygon.

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1. y = mx + b
2. In the equation 64=4^3, what does the 4 represent?
4. The opposite of the Pythagorean theorem.
5. Alike to something else.
6. Integers, fractions, mixed numbers, and whole numbers are all what?
7. Two lines that intersect to form right angles.
8. The angle between a side of a rectilinear figure and an adjacent side extended outward.
10. a line that intersects two or more other lines.
12. if a^2=b then a is the ___________ of b.
13. The beginning or starting point.
14. A property that states to divide powers with the same base,subtract their exponents.
17. A way to write a repeating decimal by putting a bar or line over the repeating number.
19. the x coordinate of the point where the line crosses the x-axis
23. An equation with a graph that is a straight line.
24. a rule that states that any nonzero number to the power is equivalent to one.
26. The side opposite to the right angle in a right triangle is known as the _________?
27. Lines that never cross or intersect.
29. A number whose square root is a perfect number.
31. a set of two or more equations with the same variables.
32. The number that contains a variable.
33. The number that is the common factor is the _________.
35. The set of x-coordinates in a relation.
36. numbers written without exponents.
38. The resulting figure after a transformation.
39. To enlarge or reduce.
40. A property that states to find the power of a product,find the power of each exponent then multiply.
42. An equation in which the graph of the solutions form a line.
44. a rate in which the first quantity is compared to one unit of the second quantity.
46. The result of repeated division used to represent very small numbers.
47. In the equation 10^7, what does the seven represent?
48. A function whose rate of change is not constant.
49. A number whose cube root is an integer.
51. The horizontal change between any two points on a line.
52. A^2+B^2=C^2
53. a decimal where there is no repeating digit.
54. The original figure before a transformation.
56. A three dimensional figure with two parallel congruent circular bases connected by a curved surface.
57. A transformation in which a figure is turned about a fixed point.
58. the second number of an ordered pair
60. The ratio of the length of two corresponding sides of two similar polygons.
61. An operation that Maps a shape, or pre-image onto a new figure.
62. a symbol that is usually a letter used to represent a number in mathematical expressions.
63. A term with no variable.
64. A transformation that slides a figure from one position to another without turning it.
66. The two sides that represent a and b on a right triangle.
67. the y coordinate of the point where the line crosses the y-axis.

Across

4. The state of matter where the particles are arranged randomly and close together. The particles are able to move past each other.
11. A separation technique to obtain soluble solids from solutions. The process involves heating the solution until crystals start to form, leaving the solution to cool and then filtering the formed crystals from the solution.
12. The strong forces of attraction between oppositely charged ions.
15. Atoms of the same element with the same number of protons but a different number of neutrons.
17. The elements in Group 0 of the periodic table. They have a stable full outer shell of electrons which makes them very unreactive.
18. A substance which is dissolved in a solvent to create a solution.
19. Elements that react to form positive ions. Found to the left and towards the bottom of the periodic table.
20. A type of chromatography which uses paper as the stationary phase and a solvent as the mobile phase. The solvent carries the mixture up the paper where the substances in the mixture then separate, depending on how soluble they are in the mobile phase.
21. A value used in chromatography which is calculated as the distance travelled by the dissolved substance divided by the distance travelled by the solvent. It can be used to identify substances within a mixture.
22. A row of the periodic table. Elements in the same period have the same number of electron shells.
24. A column of the periodic table. Elements in the same group have similar chemical properties.
25. The fluid (gas or liquid) which moves through the chromatography system, carrying the mixture which is to be separated.
28. The chemistry definition of a pure substance is a substance which contains only one compound or element. Pure substances have fixed melting and boiling points.
30. A solution which contains the maximum amount of solute that can be dissolved in the solvent. If any more solute is added, it will not dissolve in the solution.
31. A separation technique used to separate an insoluble solid from a solution.
32. A substance which dissolves a solute.
33. Positively charged subatomic particle present in the nucleus of the atom. Relative mass of 1.
34. The smallest part of an element that can exist. All substances are made up of atoms. Atoms contain a positively charged nucleus surrounded by negatively charged electrons.
35. Negatively charged subatomic particle which orbits the nucleus at various energy levels. Very small relative mass (negligible).
36. The state of matter where the particles have the most energy. The particles in a gas are relatively spread out and move randomly in all directions.
37. The non moving phase which the mobile phase passes over during chromatography.
38. Positively charged object composed of protons and neutrons at the centre of every atom with one or more electrons orbiting it.
39. A homogeneous mixture in which a solute is dissolved in a solvent.

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1. Elements that react to form negative ions. Found towards the right and top of the periodic table.
2. The number of protons in the nucleus.
3. The symbols used in chemical equations to denote the states of the chemicals reacting: (s) - solid, (l) - liquid, (g) - gas, (aq) - aqueous solution.
5. The forces which exist between molecules. The strength of the intermolecular forces impact physical properties like boiling/melting point.
6. Unreactive. Inert electrodes are used in electrolysis to prevent the electrode material affecting the reactions. The noble gases are also described as being inert.
7. Table of elements arranged in order of increasing atomic number and such that elements with similar properties are in the same column (group).
8. Particles smaller than an atom. Protons, neutrons and electrons are the three most common subatomic particles.
9. Different energy levels in atoms, occupied by electrons.
10. A substance made up of only one type of atom.
13. Contains at least two different elements or compounds which are not chemically bonded together. Mixtures may melt or boil over a range of temperatures.
14. A substance made up of two or more types of atoms chemically combined together.
16. A process used to separate a mixture of liquids. The liquids have different boiling points so can be separated into different fractions within a fractionating column.
23. A separation technique used to separate a liquid from a solution. The solution is heated so that only the liquid with the lowest boiling point evaporates. This gas is then condensed in a condenser before being collected as a liquid.
26. Neutral subatomic particle present in the nucleus of the atom. Relative mass of 1.
27. A process used to separate substances in a mixture. It involves a mobile phase and a stationary phase.
29. The state of matter where the particles hold a regular arrangement and have the least amount of energy.

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2. A useful tool that shows how the sum of the areas of three intersecting squares can determine the side lengths of a right triangle. The _______ states that a² + b² = c², where a and b are legs and c must be the hypotenuse (longest side of the triangle that is opposite of the right angle).
3. The constant multiplier is often called the ______ or growth factor. This can help you determine the type of sequence it is.
8. A ______ turns the preimage around a fixed point, called the center of _____. The center may be any point, including the origin or a point on the pre-image. An object and its image after this translation are the same shape and size, but the figures may be turned in different directions.
9. Plural form for a rectangular array of numbers written within brackets, represented with a capital letter, and classified by its dimensions. The dimensions are determined by the number of horizontal rows and the number of vertical columns.
10. A term used to describe the highest number that can be divided evenly into two or more numbers. The ________ can be found by listing the factors of each number, and then identifying the greatest one shared. However, for larger numbers it will not be realistic to make a list, so it is therefore most efficient to use the prime factorization technique in this case.
17. The method of breaking down a number into its prime numbers that form the original number when multiplied. Also known as integer factorization, the various methods to calculate it are through the use of a factor tree (below) and/or the division method.
18. The angles formed on the opposite sides of the transversal and inside the two lines the transversal crosses. If those lines are parallel, then we can say that _______ are congruent.
19. A number or ratio expressed as a fraction of 100, often denoted using the sign %. This is a dimensionless number that has no unit of measurement. In order to find the _____ of a number, divide the number by whole and multiply by 100.
20. Two lines on the same plane that never intersect each other regardless of how far apart they are extended from one another. Pictorially, they run along each other like the tracks of a train.

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1. The angles which occupy the same relative position at each intersection where a straight line crosses two others. If those lines are parallel, then we can say that __________ are congruent.
4. The angles formed on the same sides of the transversal and outside the two lines the transversal crosses. If those lines are parallel, then we can say that ____________ are supplementary.
5. Sequences in which the ratio between any two terms is constant. To identify a sequence such as this, check to see if one term goes to the next by always multiplying by the same value (common ratio).
6. A method of expression in terms of a decimal number between 1 and 10 multiplied by a power of 10. It is used to express really large (positive exponents) or really small numbers (negative exponents). A calculator will indicate this using the symbol “E” to represent 10 to the power of # (the power will be the number after “E”).
7. The lowest positive quality that is a multiple of two or more given quantities. A multiple is any number that can be divided by the given number(s) without leaving a remainder. The different methods to find the ________ include prime factorization, repeated division, and multiples.
11. A “flip” which maps every point of an image across a fixed line. The preimage and image are congruent, but they are mirror images of each other. Figures can be flipped over a point, line, or a plane.
12. A(n) _________ is a decimal in which there is no end to the digits (non terminating), and the digits do not repeat in a predictable pattern. This can be written as a decimal, but not as a fraction. Examples include 𝛑 as well as √2.
13. Numbers that can be written as a ratio or fraction of two integers, a numerator and a non-zero denominator. All fractions and integers are __________, and so are all terminating or repeating decimals. Examples include ½ and 2.59.
14. A type of transformation that moves all points of a figure by the same amount in a given direction. Sometimes these are known as “slides” or “shifts”.
15. A sequence in which the difference between any two terms is constant. These sequences are important in real life because they allow us to understand things with the use of patterns.
16. Pairs of opposite angles formed by two intersecting lines (congruent angles). These angles share a common point at the vertices (corners), and large or small, they are mirror images of each other reflected across the vertex.

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1. The rate of change of velocity over time
3. The process of using the first derivative and second derivative to graph a function or relation
7. The rate of change of the position of an object
9. An integration method that essentially involves using the chain rule in reverse using 'u'
12. A major theorem of calculus that relates values of a function to the value of its derivative
15. Varying in such a way that it either never decreases or never increases
16. A theorem of calculus that ensures the existence of a critical point between any two points on a 'nice' function that has the same y-value
21. The change in the value of a quantity divided by the elapsed time. For a function, this is the change in the y-value divided by thechange in the x-value for two distinct points on the graph
23. A graph or part of a graph that looks like a right-side-up bowl or part of a right-side-up bowl
25. A point (x,y) on the graph of a function at which the derivative is either 0 or undefined
27. The process of finding an integral, either a definite integral or an indefinite integral
30. A theorem verifying that the graph of a continuous function is connected
32. A line or curve that the graph of a relation approaches more and more closely the further the graph is followed
33. A function that gives the slope of a curve: that is, the slope of the line tangent to a function
34. The lowest point in a particular section of a graph
37. Either a limit from the left or a limit from the right
41. A "number" that indicates a quantity, size, or magnitude that is larger than any real number
44. An extreme value of a function. In other words, the minima and maxima of a function. May be relative or absolute
46. A method for determining whether a critical point is a minimum, maximum, or neither
47. An integral which is evaluated over an interval
48. A point at which the graph of a relation or function is not connected
49. A discontinuity for which the graph steps or jumps from one connected piece of the graph to another
50. The family of functions that have a given function as a common derivative

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2. A removable discontinuity is a point on the graph that is undefined or does not fit the rest of the graph
4. A technique for finding the volume of a solid of revolution
5. The highest point over the entire domain of a function or relation
6. A point at which a curve changes from concave up to concave down
8. A graph or part of a graph that looks like an upside-down bowl or part of an upside-down bowl
10. The change in the value of a quantity divided by the elapsed time
11. A class of problems in which rates of change are related by means of differentiation
13. The magnitude of a real number without regard to its sign
14. A formula for the derivative of the product of two functions
17. An approximation of the definite integral. Has three methods: Left, Right, and Trapezoidal
18. A line about which a plane figure is rotated in three-dimensional space to create a solid or surface
19. The lowest point over the entire domain of a function or relation
20. d/dx f(g(x))=f'(g(x))g'(x)
22. A function that has a given function as its derivative
24. Theorem of Calculus The theorem that establishes the connection between derivatives, antiderivatives, and definite
26. A method for determining whether a critical point is a relative minimum or maximum
28. A technique for finding the volume of a solid of revolution. This method is a specific case of volume by parallel cross-sections
29. The value that a function or expression approaches as the domain variables approach a specific value
31. A line that touches a curve at a point without crossing over. Formally, it is a line that intersects the differentiable curve at a point where the slope of the curve equals the slope of the line
35. A method for finding the derivative of an implicitly defined function or relation
36. The unbroken and consistent existence or operation of something over a period of time
38. A technique used to evaluate limits of fractions that evaluate indeterminate expressions. This is done by finding the limit of the derivatives of the numerator and denominator
39. A formula for the derivative of the quotient of two functions
40. A tiny or infinitesimal change in the value of a variable
42. A circle of unit radius that is, a radius of 1
43. The highest point in a particular section of a graph
45. A technique for finding the volume of a solid of revolution. A generalized version of the disk method

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3. A (blank) is something you can do over and over again, and you don’t know what will happen each time.
5. A(blank) is a three-dimensional figure with a circular base and a point not in the plane of the base called the apex. Each point on the base is connected to the apex by a line segment.
6. We say a polygon is (blank) by a circle if it fits inside the circle and every vertex of the polygon is on the circle.
8. The part of a circle lying between two points on the circle.
11. sequence: A sequence of numbers in which each number can be computed by adding the same amount to the previous number.
18. One figure is similar to another if there is a sequence of rigid motions and dilations that takes the first figure onto the second.
22. The single point on a cone or pyramid that is the furthest from the base. For a pyramid, the apex is where all the triangular faces meet.
23. value: The distance a number is from 0.
24. law of addition: For any two numbers a and b, a+b=b+a.
25. An(blank) in a triangle is a line segment from a vertex to the opposite side that is perpendicular to that side.
26. A statement that you think is true but have not yet proved.
29. law of multiplication: For two numbers a and b, a(b)=b(a).
31. A quadrilateral with four congruent sides.
32. law of multiplication: For any three numbers a, b, and c, it is always true that (a(b))(c)=a(b(c)).
35. The (blank) of a number between 0 and 1 is the acute angle whose cosine is that number.
36. plot: A box with “whiskers” showing the median, quartiles, and extremes (least and greatest values) of a collection of data values.
37. grid: A grid used to illustrate values of algebraic expressions.
39. A constant that a variable or expression is multiplied by.
40. The probability that one event occurs under the condition that another event occurs.

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1. A (blank) is a three-dimensional figure in which all cross-sections in every direction are circles.
2. A line about which a two-dimensional figure is rotated to produce a three-dimensional figure, called a solid of rotation. The dashed line is the axis of rotation for the solid of rotation formed by rotating the green triangle.
3. denominators: Multiplying both sides of an equation by some nonzero number that turns all the fractions in the equation into integers.
4. the square: Rewriting the equation x2+2mx=n as (x+m)2=n+m2 so that it can be more easily solved.
7. difference: In an arithmetic sequence, the amount that can be added to each number to get the next one.
8. The (blank) of a number between 0 and 1 is the acute angle whose sine is that number.
9. The(blank) of a triangle is the intersection of all three perpendicular bisectors of the triangle’s sides. It is the center of the triangle’s circumscribed circle.
10. like terms: Using the distributive law to add any two multiples of an expression such as x. For example, you can simplify 4x+5x into 9x.
12. A reasonable guess that you are trying to either prove or disprove.
13. The figure formed by intersecting a solid with a plane.
14. ratio: In a geometric sequence, the amount that each number can be multiplied by to get the next number.
15. function: ceiling(x) is the closest integer which is greater than or equal to x.
16. even: Have a profit of zero (that is, make exactly as much money as you spend).
17. fit line: When the points on a grid are not all on a straight line, but seem to have a somewhat linear pattern, you can find a line that is the “best fit” (closest) to the points.
19. The (blank) of a positive number is the acute angle whose tangent is that number.
20. A number that is raised to a power.
21. An extra line drawn in a figure to reveal hidden structure.
25. A line through the vertex of an angle that divides it into two equal angles.
26. of symmetry: A line that you can flip (or reflect) a graph across that results in the same graph.
27. A chord of a circle is a line segment both of whose endpoints are on the circle.
28. Prisms or cylinders are said to be right if when one base is translated to coincide with the other, the directed line segment that defines the translation is perpendicular to the bases.
30. The study of mathematical symbols and the rules for manipulating those symbols.
33. Principle If two solids are cut into cross sections by parallel planes, and the corresponding cross sections on each plane always have equal areas, then the two solids have the same volume.
34. law of addition: For any three numbers a, b, and c, it is always true that (a+b)+c=a+(b+c).
38. A rotation has a center and a directed angle. It takes a point to another point on the circle through the original point with the given center. The 2 radii to the original point and the image make the given angle.

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1. , The coordinate plane is a two-dimension surface formed by two number lines.
3. , The angles which occupy the same relative position at each intersection where a straight line crosses two others. If the two lines are parallel, the corresponding angles are equal.
4. Number , The positive integers (whole numbers) 1, 2, 3, etc., and sometimes zero as well.
7. , The volume of a cone is the amount of space occupied by a cone in a three-dimensional plane.
11. , The volume of a cone is the amount of space occupied by a cone in a three-dimensional plane.
13. , A reflection is a mirror image of the shape. An image will reflect through a line, known as the line of reflection.
15. , a perfect cube of a number, is a number that is equal to the number, multiplied by itself, three times
17. The number which produces a given number when cubed
18. , Linear pair of angles are formed when two lines intersect each other at a single point.
20. , Vertical angles are angles opposite each other where two lines cross.
21. , when two figures have the same shape but their sizes are different, then such figures are called similar figures.
22. ,The volume of sphere is the amount of space occupied, within the sphere.
24. , Expressible, or containing quantities that are expressible, as a ratio of whole numbers. When expressed as a decimal, a rational number has a finite or recurring expansion.
27. , A transformation is a general term for four specific ways to manipulate the shape and/or position of a point, a line, or geometric figure.
28. ,The longest side of a right triangle, opposite the right angle.
29. , Two angles that are exterior to the parallel lines and on the same side of the transversal line are called same-side exterior angles. The theorem states that same-side exterior angles are supplementary, meaning that they have a sum of 180 degrees.
33. Pair) , An ordered pair is a composition of the x coordinate (abscissa) and the y coordinate (ordinate), having two values written in a fixed order within parentheses.
36. A quantity representing the power to which a given number or expression is to be raised, usually expressed as a raised symbol beside the number or expression
37. , One of a pair of angles on opposite sides of a line intersecting two other lines and outside the two intersected lines.
39. , Dilation is a transformation, which is used to resize the object.

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2. , Pythagorean triples are a2+b2 = c2 where a, b and c are the three positive integers.
5. , Alternate exterior angles are the pair of angles on the outer side of the two parallel lines but on the opposite side of the transversal.
6. , An integer (pronounced IN-tuh-jer) is a whole number (not a fractional number) that can be positive, negative, or zero.
8. of Symmetry) , Reflection symmetry is also known as line symmetry or mirror symmetry. It states that if there exists at least one line that divides a figure into two halves such that one half is the mirror image of the other half.
9. , A scale factor is defined as the ratio between the scale of a given original object and a new object, which is its representation but of a different size (bigger or smaller).
10. , The √ symbol that is used to denote square root or nth roots.
12. , a straight line passing from side to side through the center of a body or figure, especially a circle or sphere.
14. , Corresponding sides are the sides that are in the same position in any different 2-dimensional shapes.
16. , A rotation is a type of transformation that takes each point in a figure and rotates it a certain number of degrees around a given point.
19. , Same side interior angles are two angles that are on the interior of (between) the two lines and specifically on the same side of the transversal.
23. , Scientific notation is a way of expressing numbers that are too large or too small to be conveniently written in decimal form.
25. Square, The product of a rational number multiplied by itself.
26. , A number without fractions; an integer.
30. , Real numbers can be defined as the union of both rational and irrational numbers.
31. , Translation: Sliding: moving a shape without rotating or flipping it.
32. , Exactly equal shape and size.
34. Theorem , Pythagorean theorem, the well-known geometric theorem that the sum of the squares on the legs of a right triangle is equal to the square on the hypotenuse (the side opposite the right angle)—or, in familiar algebraic notation, a2 + b2 = c2.
35. , Transversal: A line that crosses at least two other lines
38. , Not expressible as a ratio of two integers and having an infinite and nonrecurring expansion when expressed as a decimal.

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3. notation Is a way of writing very large or very small numbers. A number written in this form is normally a number between 1 and 10 is multiplied by a power of 10. Ex: 4 x 10^3
5. Is a symbol and placeholder for a quantity that may change, or any mathematical object. In particular, it may represent a number, a vector, a matrix, a function, the argument of a function, a set, or an element of a set. Ex: X or Y or Z
6. formula Applied when one is required to find the exact center point between two defined points. So for a line segment, use this formula to calculate the point that bisects a line segment defined by the two points. Ex:(x1-x2/2), (y1-y2/2)
8. Numerical measure of a line's inclination relative to the horizontal or ratio of the vertical to the horizontal distance between any two points on it. Ex: Rise/Run
10. Is the longest side of a right-angled triangle, the side opposite the right angle. The length of this can be found using the Pythagorean theorem. Ex: if one of the other sides has a length of 3 (when squared, 9) and the other has a length of 4 (when squared, 16), then their squares add up to 25. The length of the ________ is the square root of 25, which is, 5.
11. angles Are a pair of opposite angles formed by intersecting lines. Also known as each of the pairs of opposite angles made by two intersecting lines. Ex: X
13. Is a number that represents a part of a whole. It consists of a numerator and a denominator. Ex: 1/2
15. A number or ratio that can be expressed as a fraction of 100. If we have to calculate percent of a number, divide the number by the whole and multiply by 100.Ex: 12%
16. form A form of writing a given mathematical concept like an equation, number, or an expression in a form that follows certain rules. Also is another way to write slope-intercept form. Ex: Ax + By = C
18. Is a general term for four specific ways to manipulate the shape and/or position of a point, a line, or geometric figure. The original shape of the object is called the Pre-Image and the final shape and position of the object is the Image under the transformation. Ex: 4 units left, 3 units up, point (6, 7) is reflected over y = x, Rotate Figure ABC 90 degrees
19. Is a motion of a certain space that preserves at least one point. It can describe, for example, the motion of a rigid body around a fixed point. Ex: Rotate Figure ABC 90 degrees
20. theorem A theorem attributed to Pythagoras that the square of the hypotenuse of a right triangle is equal to the sum of the squares of the other two sides. Can also be described as the square of the length of the hypotenuse of a right triangle equals the sum of the squares of the lengths of the other two sides. Ex: a^2 + b^2 = c^2

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1. angles The angles which occupy the same relative position at each intersection where a straight line crosses two others. If the two lines are parallel, they are equal. Ex: angle p and angle w are the ______ angles.
2. equation An equation between two variables that gives a straight line when plotted on a graph. Also can be defined as an algebraic equation in which each term has an exponent of one and the graphing of the equation results in a straight line. Ex: 2x – 3 = 0
4. A type of transformation that takes each point in a figure and slides it the same distance in the same direction. Can also also be interpreted as the addition of a constant vector to every point. Ex: 4 units left, 3 units up
7. lines Two lines (on the same plane) are parallel to each other if they never intersect each other, regardless of how far they are extended on either side. They run along each other like the tracks of a train. Ex: ∥
9. In geometry it is known as a flip. Also known as a mirror image of the shape. Ex: point (6, 7) is reflected over y = x.
12. A quantity representing the power to which a given number or expression is to be raised. Usually expressed as a raised symbol beside the number or expression. Ex: 6^3
14. intercept form The equation of a straight line in the form y = mx + b. Where m is the slope of the line and b is its y-intercept. Ex: y = 5x + 3e
17. formula Algebraic expression that gives the distances between pairs of points in terms of their coordinates. Can also be described as a method to find the distance between two points. Ex: (x2-x1)2+(y2 -y1)2

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1. is the lowest denominator that is the same Least Common Denominator

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1. is the lowest denominator that is the same Least Common Denominator

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1. don't know

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1. out of a 100

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1. ma'am mai, siddhi bhardwaj ka dimag gthiya hai

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1. don't know

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1. Bottom part of a fraction.

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3. The twins came barging through the door with The Seattle Times newspaper. On the front page, it read, “Mount St. Helens _______!” P. 44
4. Jess was amazed to learn that there were 1,500 volcanoes around the world that could be active. 14 of those volcanoes that could be active were close-by in the range called the _________. P. 45
5. The big crater on the summit was growing. There were massive cracks and ______ on the north side of the mountain. P. 53
6. Mom told Jess not to worry, that they were safe in the city of _________, which was high up on a ridge. P. 42
8. The northwestern-most mountain on the map on pages 48-49 is Mount ___________, a potentially active stratovolcano in British Columbia, Canada. P. 48-49
9. ___________ snakes are common and harmless reptiles that live from Canada to Mexico. They have stripes and blotches on their bodies that resemble ________s or belts. P. 45
11. Dr. Morales explained that he can go only to the _________ of the crater. He explained that if a steam explosion happened while he was there – then he’d be boiled. P. 52ash This is the material that Dr. Morales would scoop up from the crater to take back to his lab to examine. P. 52
17. In the sentence, “We’ll go find it,” spoken by Sam, “it” refers to the __________. P. 56
19. Three sets of initials on pages 48 and 49 include WA, OR, and CA. These letters represent the _______ of Washington, Oregon, and California.
20. Sam explained about the warning signs – the rotten-egg _______ of sulfur, the mudslides and the pit vipers. P. 45
21. Sam telling about the fiery hurricane wind that swept down Mount Pelée (after its eruption) was way better than listening the ________ of Skeleton Woman. P. 45
22. The outer shell was the _______, and it was about 18 miles thick. P. 44
24. This word means, “a strip of some material that has been torn, cut, or scraped from something larger.” P. 43
26. When she tried to sleep, Jess kept imagining St. Helens exploding and a ________ wind sweeping down the mountain. P. 42
29. Dr. Morales said that the “volcano burp” was another _______ sign that St. Helens is wide-awake and getting read to erupt. P. 50
31. This word means “the highest point of the mountain.” A helicopter pilot would fly Dr. Morales to the _____ of the volcano. P. 51
32. The smoke from Mount Saint Helens earlier that day billowed up for only a few minutes. Dr. Morales called this a steam ________, which is steam, mixed with a little bit of ash. P. 50
33. Jess, Sam and Eddie and their classmates had a perfect view of Mount St. Helens. They noticed that pale gray smoke was ________ out of the top! P. 46
34. With all of the excitement over the impending eruption, Jess had managed to keep her mind off the fact that she’d lost her Dad’s ________ possession. P. 55

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1. As a noun, this compound word means “a reckless person who enjoys doing dangerous things.” As an adjective it means, “reckless and daring.” P. 53
2. Instead of playing _________, the kids gathered around Sam as he repeated the story of Mount Pelée. P. 45
4. A ______ is a bowl-shaped depression, or hollowed-out area, produced by the impact of a meteorite, volcanic activity, or an explosion. P. 52
7. This word means “barriers or barricades on a road, especially ones set up by the authorities to stop traffic.” This word is hyphenated in the book but is not on the puzzle. P. 46
10. Some items aren’t __________, but they have sentimental value, which is “the value of something to someone because of a personal or emotional association.” P. 56
12. This word means “feel, show, or express great anger” and it also means “emit gas, smoke, or vapor.” P. 55 bottom half of page
13. Groups of people were impatient to get back on the mountain … loggers, cabin owners and _________. P. 54
14. When Jess and the twins were at the diner, Mrs. Rowan was still with the twins’ ___________. P. 47
15. Dr. Morales was on the TV news, giving updates along with the other ________ who were closely studying the mountain. P. 51
16. Missy complained that she never saw the _______ of Skeleton Woman’s shack. P. 54
18. Mr. Daley had to calm down the students, assuring them that there were no pit vipers in ________ State -- or anywhere in the U.S. P. 46
23. (Before Jess could tell Mom about the camera ….) With Mom’s calming words ________ through her mind, Jess fell asleep. P. 43
25. Cancelling their quiz about fractions, Mr. Daley explained the different ________ of the Earth. P. 44
27. Underneath the crust was an ocean of fiery, ________ rock. This word means “liquefied by heat.” P. 44
28. The life of a seismologist was only exciting sometimes. There were nights trying to sleep in a freezing tent with 30 mile-per-hour winds _______ at the sides. P. 53
30. A ________ is the title of a newspaper story, which is printed in the largest font on the front of the paper. P. 44

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2. Caller stated that we took their payment twice! You look into the account and notice the caller filed an ST 330 as well as submitted payment on ST 100. What keyword would you use to give this caller their options for getting their money back?
3. This caller states the DMV told them to call us to get proof that their sales tax was paid. What keyword will bring up the form needed to request this information?
5. Caller is a subcontractor. Does he need a copy of ST 124? What keyword brings you to a page that answers this question?
7. Caller is receiving notices for failure to file. Caller has never filed before, their business never started and will not be starting in the future. What keyword would you utilize in portal to assist the caller to close their sales tax account?
10. You want to give resources to a caller regarding the combination of taxable and nontaxable items that cannot be separated on the same receipt. What keyword will bring you to a page with this information? Hint* 2 words
12. Caller wants to know if they are required to charge sales tax on the full price of the item when a manufacturers coupon was used. What is a good keyword to assist this caller?
13. Caller purchased product that is getting shipped out of state. The product must be delivered in NY before it can be shipped to the end destination in Canada. What keyword will lead you to the document this caller can use to provide proof of end destination so they are not required to remit sales tax? *Hint the answer is 3 words and is also the name of the document that is presented.
18. A vendor registered for a temporary COA for this past weekend. The event they were attending went so well they scheduled another event next weekend. Unfortunately, their COA only covers the dates for the first weekend. What keyword will allow us to help them continue their successful business for an additional weekend?
19. This caller wants proof that they don't owe any taxes. They can print a No Tax Due letter from their OLS account. This keyword will bring up the No Tax due page.
21. Caller lost their COA. They need another copy. What keyword would you use for the procedure for ordering a new COA?
22. This caller wants to change from a sole proprietorship to an LLC. What keyword will take you to a page that will explain what is required to make this change?
23. Caller wants to know where his refund is for the tax he paid on his car? What keyword would you use to find this information?

Down

1. A caller states he owns a bunch of hot dog trucks in NYC. He has different employees that run these trucks and was told he needs their names listed on the COA. What keyword will bring you to a page that states the procedure for how to assist this caller? Hint** this is 2 words.
2. What keyword will pull up a page that explains the nature of tax being destination and consumer based?
4. What keyword will bring up a portal page that lists examples of taxable information provided over the internet?
6. This caller wants to open another place of business under the same EIN. They want to file 1 tax return for both locations. What keyword brings you to the information that will help this caller?
8. A vendor has applied for sales tax. Their starting date that was listed on the DTF-17 application is next week. They are calling today because they need to purchase inventory for resale. What keyword will bring up the procedure to assist this caller?
9. This caller wants to know if they need to register for sales tax. This short keyword will bring you to a page that gives the 3 criteria points for being required to be registered?
11. Caller applied for the DTF-17 but received correspondence that states their Social Security Number does not match our records. They would be able to fax/mail a copy of their Social Security card to us. What keyword will pull up this information?
14. An employee of the business, who is not a responsible person, is attempting to create an OLS account online. They do not have a PIN number. The business has never filed. Once the caller hits submit - nothing happens. There is no error message. What keyword in Portal gives you a process to assist this caller?
15. Caller states they are trying to file last quarter's past due sales tax return, but the filing is not available on their OLS account. Empire shows the sales tax account has been inactivated due to delinquency. What keyword would you use in Portal for the procedure on what to do next?
16. Caller wants to know if a company is a registered vendor so that they can accept their ST 120 Resale Certificate. What keyword in portal would you use to bring up this page?
17. A vendor has not received payment from his client. The services have already been rendered. What keyword will bring up the portal page that explains when the tax is due>
20. Caller is trying to figure out what percentage he needs to charge for sales tax for items delivered in NYC. Publication 718 states that caller is to charge 8 7/8 percent. Caller wants to know what that percentage would look like in decimal form. What is a keyword that will bring up a page in portal that shows the conversion of fractions to decimals?

Across

4. A function is ___ at a point "a" when f(a) matches the limit of f as x approaches a.
6. Abbreviation; theorem that states that the antiderivative of a derivative of a function is the function itself
8. ___ growth is a model for a quantity that increases quickly at first and then more slowly as the quantity approaches an upper limit.
9. Abbreviation; If f is a continuous function whose domain contains the interval [a, b], then it takes on any given value between f(a) and f(b) at some point within the interval.
12. ___ rule is used to find the derivative of two functions divided by one another, such as (e^x)/(x^2).
15. The ___ of convergence “R” is any number such that the power series will converge for |x – a| < R and diverge for |x – a| > R.
17. ___ sum. An approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids.
20. ___ error bound. Gives the worst-case scenario for the difference between the estimated value of the function as provided by the Taylor polynomial and the actual value of the function.
23. The ___ line passes through two points of a curve.
25. Used to calculate the net area under a curve
26. Abbreviation; If f is continuous on the closed interval [a, b], then f must attain a maximum and a minimum, each at least once.
28. A ___ field helps visualize differential equations.
29. ___ discontinuity. When the function approaches infinity at a certain point from both sides.
30. Derivative of position
32. ___ discontinuity. When the graph steps or jumps from one connected piece of the graph to another.
33. ___ point. A point on the graph of a function at which the derivative is either 0 or undefined.
35. ___ series are an infinite of terms expressed in terms of a function's derivatives at a point; used to approximate functions
37. Instantaneous rate of change at a point on a curve
38. ___ differentiation can help find dy/dx for relationships such as x^2 + y^2 = 1.
39. ___ integral. A calculation of area beneath a function, using infinitesimal slivers or stripes of the region. Yields a value.
40. ___ discontinuity. A hole in a graph.
42. ___ rule is used to find derivative of composite functions
43. The value a function approaches as the input approaches some value
45. ___ rule can find derivative of functions like 2x^2
46. The ___ theorem allows the computation of the limit of an expression by trapping the expression between two other expressions which have limits that are easier to compute.
48. ___ rate of change. The change in the value of a quantity divided by an elapsed time.
49. ___ of convergence. For a power series in one variable, it is the set of values of the variable for which the series converges.
50. ___ equation. Defines a group of quantities as functions of one or more independent variables called parameters.

Down

1. ___ test. A convergence test used when terms of a series contain factorials and/or nth powers.
2. ___ rule states that d(uv)/dx = u(dv/dx) + v(du/dx). Used to find the derivative of two functions multiplied together.
3. Second derivative of position
5. ___ series are Taylor series centered at x=0
7. ___ convergence. Describes a series that converges but does not converge absolutely.
10. The ___ line is a line which intersects a differentiable curve at a point where the slope of the curve equals the slope of the line.
11. L'___'s rule is used to evaluate limits that result in indeterminate expressions by taking the limit of the derivatives of the both the numerator and denominator.
13. ___ integral. A definite integral that has either or both limits infinite or an integrand that approaches infinity at one or more points in the range of integration.
14. ___'s method. Used to approximate solutions to differential equations that cannot be solved through separation of variables.
16. ___ integral. Integral expressed without limits and contains an arbitrary constant.
18. ___ method. Way to find the volume of objects of revolution. It’s a modification of the disc method for solid objects to allow for objects with holes.
19. ___ of variables. Method of solving differential equations.
21. ___ convergent. Describes a series that converges when all terms are replaced by their absolute values.
22. The ___ of a function f is a differentiable function F whose derivative is equal to the original function f.
24. To approach a finite value.
27. The ___ series diverges and is 1 + 1/2 + 1/3 + ... + 1/n + ...
31. The function to be integrated in an integral
34. ___ fractions. Process of writing any proper rational expression as a sum of proper rational expressions; method used in integration.
36. ___ series: Infinite series whose terms alternate between positive and negative.
39. ___ method. A method for calculating the volume of a solid of revolution when integrating along an axis "parallel" to the axis of revolution.
41. Fails to approach a finite value; opposite of converge.
44. Property of a function determined by taking the second derivative
47. The ___ logarithm, or ln(x) is the antiderivative of 1/x.
51. Abbreviation; If f is differentiable over an interval from a to b, there exists a number c such that f'(c) is equal to the average rate of change over the interval.

Across

3. The variable that is the effect or result; represented with the y-axis
4. the distance between each data point and the mean
5. variable that you can change; the cause; x axis
7. Two or more ratios that have the same value. You can multiply each of the values in the first ratio by the same number to get the values in the second ratio.
8. a four-sided polygon
9. Data that consists of names, labels, or other nonnumerical values
10. A solid in which the base is a polygon. All of the other faces are triangles that meet at a single vertex.
13. A comparison of two quantities by division
15. A number that is a factor of two or more numbers
16. means it continues in the same way
22. a bar graph showing a frequency distribution
23. Numbers that are used to describe the center of a set of data. These measures include the mean, median, and mode.
24. a graphical device that summarizes data by the number of dots above each data value on the horizontal axis
25. Either positive or negative
26. a numerical measurement describing some characteristic of a sample; could be a mean, median, MAD, or IQR
27. a number that is a multiple of two or more numbers
29. the answer to an addition problem
30. A long, skinny rectangle cut into shorter lengths used to show relationships between quantities
32. the answer to a multiplication problem
33. 1. The sum of all the areas of all the faces or surfaces that enclose a solid. 2. The sum of all the areas of all surfaces of a solid.
34. The distance a number is from zero on a number line. ALWAYS POSITIVE
35. a 2-d figure that can be folded to make a polyhedron
36. The amount of space an object takes up; the number of cubic units that fill a solid
38. indicates the number of times a quantity is multiplied by itself.
40. average; you add all numbers and divide by the number of numbers
45. A symbol used to represent a quantity that can change
48. the difference between the first and third quartiles
52. a solid that has two bases that are identical copies.
53. Each straight side of a polygon
55. A plane that is divided into four regions by a horizontal line called the x-axis and a vertical line called the y-axis. They intersect at (0, 0)
56. A flat surface of a polyhedron
58. the difference between the highest and lowest scores in a distribution
59. A number that is the same distance from zero and on different sides of the number line.
60. a pair of parallel number lines used to represent equivalent ratios; the tick marks labeled 0 are aligned; number lines increase at individual rates
61. A number multiplied by a variable in an algebraic expression.
62. A question that has many different, or variable, answers.
63. A closed 2-d shape with straight sides that do not cross each other.
64. a number greater than zero
65. The largest factor that two or more numbers have in common.

Down

1. A quadrilateral with two pairs of parallel sides
2. A rate with a denominator of 1.
6. any number that makes the inequality true
11. A measure that describes how far apart the data are distributed; range, interquartile range, and mean absolute deviation are examples
12. A graph that displays the highest and lowest quarters of data as whiskers, the middle two quarters of the data as a box, and the median
14. For every 100
17. Any side of a parallelogram or triangle can be chosen as a base. Base can also refer to the length of this side.
18. The number of square units required to cover a surface.
19. the middle score in a distribution when in numerical order; half the scores are above it and half are below it
20. for each
21. the answer to a division problem
28. expressions that have the same value
31. The base is the face that gives the solid its name. A prism has two identical bases that are parallel. A pyramid has one base.
37. the average distance between each data value and the mean; add how far off each value is from the mean, add those numbers, then divide by how many numbers you have
39. Data that consists of numbers
41. a value of the variable that makes the equation true
42. the cost per item
43. The measurement from an object's base to it's opposite side. It must be perpendicular to the base.
44. Each part of an algebraic expression separated by a plus or minus sign.
46. a common multiple of the denominators of two or more fractions
47. The smallest number that is a common multiple of two or more numbers.
49. a number less than zero
50. each of four equal groups into which a population can be divided according to the distribution of values of a particular variable.
51. A part of every 100. It is similar to percent
54. A three-dimensional figure with faces that are polygons
57. An arrangement of data made up of horizontal rows and vertical columns.

Across

6. An equation stating that two ratios (fractions) are equal
10. Groups of data points that all end up in a specific region of a graph
14. The vertical number line on a coordinate graph
15. The horizontal number line on a coordinate graph
17. The point on a coordinate plane where the x-axis and y-axis intersect
19. Two rays, line segments, or lines that meet (intersect) to form a right angle (90º)
21. A measurement of the size of the three-dimensional region enclosed within an object
22. Two numbers written in order as follows: (x, y)
27. The dependent variable in a relationship/equation
28. One useful way to analyze a mathematical relationship is to examine how the output value grows as the input value increases
30. The number corresponding to a point on the number line or an ordered pair (x, y) that corresponds to a point in a two-dimensional coordinate system. In an ordered pair, the x-coordinate appears first and the y-coordinate appears second
33. A line that shows a trend in the data representing where the data falls
35. A relationship between two (or more) variables
37. A number in a set of data that is much larger or much smaller than the other numbers in the set
38. A pattern that is a set of things in order that change in a regular way with tiles
41. To find the numerical value of a variable
43. An angle that measures 90º
44. A way of displaying data that is much like a bar graph in that the height of the bars is proportional to the number of elements
48. An angle with a measure greater than 0º and less than 90º
52. The longest side of a right triangle (the side opposite the right angle)
55. The independent variable in a relationship/equation
56. A particular kind of mathematical curve and is always the graph of a quadratic function y = ax^2 + bx + c where a does not equal 0
57. When two expression have the same value
58. Combining two or more like terms simplifies an expression by summing constants and summing those variable terms in which the same variables are raised to the same power
60. represents pairs of values of two related quantities
61. A single number, variable, or the product of numbers and variables
62. A right triangle drawn on a graph of a line so that the hypotenuse of the triangle is part of the line to show growth
63. A graphic way of showing a summary of data using the median, quartiles, and extremes of the data

Down

1. The perimeter (distance around) of a circle
2. An example showing that a statement has at least one exception; that is, a situation in which the statement is false
3. Represents numerical information in a visual form
4. When one quantity depends for its value on one or more others
5. When one quantity changes in a way that does not depend on the value of another quantity
7. A number multiplying a variable or product of variables
8. A symbol used to represent one or more numbers
9. The sum of all the area(s) of the surface(s) of a three-dimensional solid
11. A point that the graphs of two equations have in common
12. For any a, b, and c, a(b + c) = ab + ac
13. In an expression of the form b^a, a is called ______
16. An equation or inequality that represents the relationship between two numerical quantities. This term is often used to represent the relationship between quantities in a table, a pattern, a real-world situation, or a graph
18. The point(s) where a graph intersects the y-axis
20. A number that is the product of an integer and itself
23. When the points on a graph are connected and it makes sense to connect them it's this type of graph
24. The middle number of an ordered set of data
25. Average of several numbers is one way of defining the “middle” of the numbers
26. The number or numbers that when substituted into an equation or inequality make the equation or inequality true
29. A graph that consists entirely of separated points
31. A rate with a denominator of one when simplified
32. A line segment drawn through the center of a circle with both endpoints on the circle
34. The distance around a figure on a flat surface
36. Any angle that measures between (but not including) 90º and 180º
39. An equation in two variables whose graph is a line
40. The number of square units needed to fill up a region on a flat surface.
42. The specific order in which certain operations are to be carried out to evaluate or simplify expressions: parentheses (or other grouping symbols), exponents (powers or roots), multiplication and division (from left to right), and addition and subtraction (from left to right).
45. A line segment drawn from the center of a circle to a point on the circle
46. The coordinate plane is divided by its axes is called
47. A number that is not multiplied by a variable
49. A frequency distribution that arranges data so that all digits except the last digit in each piece of data are in the stem, the last digit of each piece of data are the leaves, and both stems and leaves are arranged in order from least to greatest
50. Two or more straight lines on a flat surface that do not intersect
51. A number multiplied by itself, or raise it to the second power is called _____
53. A symbol used to represent one or more numbers
54. The point(s) where a graph intersects the x-axis
59. The set of numbers {…, –3, –2, –1, 0, 1, 2, 3, …}

Across

2. A () of 144 is 12 since 12^2 =144 what is the mathematical term for this?
7. The line over a figure that reflects in a transformation
11. the degree of the angle through which a figure is rotated
13. Angles Angles that are in the same position on two parallel lines are called what?
15. Find the power of each factor and multiply, what is this called?
17. 25 is a () because its square root is 5.
19. 10=2x+3, what is the x representing?
21. whats a relationship between bivariate data graphed as order pairs on a coordinate plane?
23. If one image can be obtained from another by a sequence of transformations and dilations what is this?
24. The () of 7^3 is read seven to the third power, multiply the exponents.
25. two sides of a right triangle that form a right angle, what is this called?
27. 27 is a () because its cube root is 3.
31. (2,4)
32. 2+3=5 and the 2-3=5, what is the mathematical term for this?
34. A rate in which the first quantity is compared to 1 unit of the second quantity
37. - what's the method used to find the exact solution of a system of equation?
38. The set of y-coordinates in a relation
39. A line that is placed over the number that is repeating
41. A statement or conjecture that can be proven, what is this called?
42. An angle inside a polygon, is called what?
45. a quantity representing the power to which a given number or expression is to be raised
47. 10^3=10x10x10 what is the mathematical term for 10?
51. A term without a variable
54. - what is the mathematical term for something that enlarges or reduces a figure by a scale factor.
55. A scatter plot of points is called what?
57. An equation with a graph that is a straight line, what is this called?
58. the x in this equation 3xy is 3y what is this called?
60. The resulting figure after a transformation is called what?
62. The ratio of the rise, or vertical change, to the run, or horizontal change, what is this called?
65. A triangle with one right angle.
66. A transformation where a figure is flipped over a line, also called a flip.
67. railroad tracks is an example of ( )
68. A function in which the graph of the solutions forms a line
69. The symbol used to indicate a positive square root, what is this called?
71. Theorem a^2+b^2=c^2, what is this called?
72. All integers, fractions, mixed numbers, and percents are all ( )
73. whats the property called that states to divide powers with the same base, and then subtract the exponents.

Down

1. terms terms that contain the same variable(s) to the same powers, what is this called?
2. Numbers written without exponents are called what?
3. lxbxh
4. angle- the angle between a side of a rectilinear figure and an adjacent side extended outward.
5. 9.94687, what is the term for this?
6. figures that have the same shape but not the same exact size what is this called?
8. Root 64 is 4 is 4^3 =64, what is the mathematical term for this?
9. A transformation that slides a figure from one position to another without turning
10. What is the property called that states how to multiply powers with the same bases, and then you add their exponents?
12. 5500 is 5.5x10^3, what is this called?
14. The original figure before transformation, what is the mathematical term for this?
16. The vertical change between any two points on a line, what is this called?
18. y=mx+b, m is the () and b is the y intercept.
20. ( ) shapes that are exactly that same size. What is the missing word?
22. what is a three dimensional figure with a circular bottom called?
26. Two lines that intersect to form a right angle is called what?
28. - A three dimensional figure with two parallel congruent sides circular bases is called a what?
29. an ordered pair that is a solution of both pairs what is this called?
30. of the Pythagorean Theorem What is a mathematical theorem that can be used to find if a triangle is a right triangle?
33. a relationship or expression involving one or more variables.
35. ⅛ =0.125, what is the mathematical word for this problem.
36. a figure is turned about to a fixed point is called ()
40. Lines that will never cross or intersect, what is this called?
43. A line that intersects two or more other lines is called ()
44. y=x^2, what is the mathematical term for this equation?
46. A property that states to find the power of the power, multiply the exponents
48. A horizontal change between any two points on a line is called ( )
49. - what is the side opposite of a right angle in a right triangle, what is this angle called?
50. the end result of division used to represent very small numbers
52. (0,0)
53. A new figure image, what is this called?
56. 2x+5y=19 x-2y=-4 what is the mathematical word for this equation?
59. Each part of an algebraic expression separated by an addition or subtraction sign what is this called?
61. An algebraic model that can be used to find the exact solution of a system of equations, this is called?
63. the ratio of the lengths of two corresponding sides of two similar polygons.
64. 27 is a ( ) because it's cube root is 3.
70. What is the set of x coordinates in a relation called?

Across

1. What is the property called that states how to multiply powers with the same bases, and then you add their exponents?
5. -The degree measure of the angle through which a figure is rotated.
9. The symbol used to indicate a positive square root, what is this called?
11. The () of 7^3 is read seven to the third power, multiply the exponents.
12. the ratio of the lengths of two corresponding sides of two similar polygons.
13. Lines that will never cross or intersect, what is this called?
16. 10=2x+3, what is the x representing?
17. - A scatter plot of points is called what?
18. Each part of an algebraic expression separated by an addition or subtraction sign what is this called?
20. the x coordinate of the point where the line crosses the x axis
22. - what's the method used to find the exact solution of a system of equation?
24. The original figure before transformation, what is the mathematical term for this?
25. whats a relationship between bivariate data graphed as order pairs on a coordinate plane?
27. Theorem a^2+b^2=c^2, what is this called?
28. the end result of division used to represent very small numbers
29. y=mx+b, m is the () and b is the y intercept.
34. What is the set of x coordinates in a relation called?
35. 2+3=5 and the 2-3=5, what is the mathematical term for this?
37. Angles - Angles that are in the same position on two parallel lines are called what?
40. two sides of a right triangle that form a right angle, what is this called?
43. An angle inside a polygon, is called what?
45. railroad tracks is an example of ( )
46. 27 is a () because its cube root is 3.
51. Two lines that intersect to form a right angle is called what?
56. - A three dimensional figure with two parallel congruent sides circular bases is called a what?
58. A transformation where a figure is flipped over a line, also called a flip.
59. ⅛ =0.125, what is the mathematical word for this problem.
66. an ordered pair that is a solution of both pairs what is this called?
69. An equation with a graph that is a straight line, what is this called?
71. A new figure image, what is this called?
72. whats the property called that states to divide powers with the same base, and then subtract the exponents.
73. A rule that states that any nonzero number to the zero power is equivalent to 1
74. The line over a figure that reflects in a transformation
75. figures that have the same shape but not the same exact size what is this called?

Down

2. (2,4)
3. A line that intersects two or more other lines is called ()
4. A rate in which the first quantity is compared to 1 unit of the second quantity
6. A property that states to find the power of the power, multiply the exponents
7. - what is the side opposite of a right angle in a right triangle, what is this angle called?
8. - what is the mathematical term for something that enlarges or reduces a figure by a scale factor.
10. the first number of an ordered pair
14. A triangle with one right angle.
15. 25 is a () because its square root is 5.
19. A horizontal change between any two points on a line is called ( )
21. -A line that is placed over the number that is repeating
23. -What is a three dimensional figure with a circular bottom called?
26. - ( ) shapes that are exactly the same size. What is the missing word?
27. Find the power of each factor and multiply, what is this called?
29. If one image can be obtained from another by a sequence of transformations and dilations what is this?
30. a quantity representing the power to which a given number or expression is to be raised
31. -10^3=10x10x10, what is the mathematical term for the 10?
32. a relationship or expression involving one or more variables.
33. the second number in an ordered pair
36. (0,0)
38. Numbers written without exponents are called what?
39. The vertical change between any two points on a line, what is this called?
41. 5500 is 5.5x10^3, what is this called?
42. A transformation that slides a figure from one position to another without turning
44. a figure is turned about to a fixed point is called ()
47. of the Pythagorean Theorem - What is a mathematical theorem that can be used to find if a triangle is a right triangle?
48. A statement or conjecture that can be proven, what is this called?
49. Root -64 is 4 is 4^3 =64, what is the mathematical term for this?
50. the y coordinate of the point where the line crosses the y axis
52. 27 is a ( ) because it's cube root is 3.
53. 9.94687, what is the term for this?
54. A () of 144 is 12 since 12^2 =144 what is the mathematical term for this?
55. The set of y-coordinates in a relation
57. y=x^2, what is the mathematical term for this equation?
60. The resulting figure after a transformation is called what?
61. The ratio of the rise, or vertical change, to the run, or horizontal change, what is this called?
62. -The X in this equation 3xy is 3y, is called what?
63. All integers, fractions, mixed numbers, and percents are all ( )
64. lxbxh
65. An algebraic model that can be used to find the exact solution of a system of equations, this is called?
67. angle- the angle between a side of a rectilinear figure and an adjacent side extended outward.
68. A function in which the graph of the solutions forms a line
70. - A term without a variable

Across

1. What is the property stating that the product of any number 0 is 0
4. What is a value to find an expression
5. What are angles that have the same measure
7. What is the set of numbers that can be written Inform where A and B are integers and b = 0
8. If you divide each side of an equation what is the non-zero number between the two equal sides
9. What are a ratio that compares the change in a quantity to the original amount
10. What is a rate in which the first quantity is compared to one unit second quantity
11. What is a figure that is made up of two or more figures
12. What are the amount paid or earn for the use of a principle
19. What is the distance from essential or Circle to any point of the circle
20. What Are two angles that are complementary and give some of their measures is 90
21. What is the decimal form of a rational number
23. What is the relationship between true ratios with a constant rate or ratio
27. What is a mathematical sentence that contains equal signs and starts with two quantities that are equal
28. What is a special kind of ratio in which units are different
30. What is a term that does not contain a variable
32. what is Having the same measure
33. What is a number from the set{...,-4,-3,-2,-1,0,1,2,3,4,..,} that means to continue Without End
35. What are two or more numbers that are multiplied together to form a product
38. What is a repeating decimal which has repeating digit of zero
39. What is a comparison between two quantities and which for every a units of quantity
40. What is one of the two parallel congruent faces on a prism
42. What is an equation having two different operations
45. What is an open sentence that uses <,>, to compete or compare two quantities
46. What are two integers are opposites if they represented on the number line my points that same distance from zero but opposite sides from zero
48. What is the ratio of circumference of the circle to its diameter
50. What Is the sum of areas of all the surfaces of a three-dimensional figure
54. What is the numerical factor of a term that contains variable
55. What is a way for parentheses to be removed from an expression
56. What is a simple closed figure formed by three more straight line segments
57. What is a payment for service it can be a fixed amount or a percent of charge or both
58. What is the point from All points on a circle on the same distance
59. What is the least common multiple of denominators or two more Fractions
60. What is the distance around a circle
61. What are the rules to follow when more than one operation is used in numerical expressions
62. What is also known as a tip or a small amount of money in return for servic
63. If you subtract the same number from each side of an equation And the two sides remain equal what is it
64. What is a measure of center a set of numerical data
65. What Is a constant Ratio or unit rate of two variable quantities
66. What is the product of a number and it's multiplicative and inversus is 1

Down

2. What is an angle that is greater than 0 and less than 90
3. What is the distance a number is from zero on the number line
6. What is an algebraic expression in which the variable is raised to the first Power and variables are neither multiplied or divided
13. What is the multiplicative inverse of a number
14. What is the Greatest monomials that is a factor or both monomials
15. What is a payment equal to a percent of goods or services
16. What is the sum of data divided by the number of items in the data set
17. What are two angles that are supplementary some of their measures is 180 Degrees
18. What is the distance across the circle through the center
22. What is a number of cubic units need to fill the space occupied by a solid
24. What is the repeating decimals on a line or bar
25. What is the amount paid or earned for the use of money
26. What is the height of each lateral face
29. What is the relationship between two ratios of the rate of ratio that is not constant
31. What is inequality that contains two operations
34. What is a polyhedron with two parallel congruent faces called bases
36. What is a number, a variable, or product or quotient of numbers and variables
37. What is a symbol usually a letter Used to Represent a number in mathematical expressions or sentences
41. What has two or more equations with the same solution and expressions that same value and two ratios that have the same value
43. What is a diagram used to show the sample space
44. What is a triangle having at least two congruent sides
47. What is A three-dimensional figure with two parallel congruent bases connected by a curved surface
48. What is the amount of money deposited or borrowed
49. What are two numbers with the sum of zero The sum of an integer in the additive inverses is zero
51. What is an equation stating that two ratios or rates equivalent
52. What is a number,variable,or product of a number and one or more variables
53. What are sides with the same length

Across

3. Chance dances in numbers; the measure of uncertainty.
5. Letters hold unknown truths; placeholders for possibility.
8. Where lines meet axes; the point of origin’s touch.
10. The realm of inputs allowed; the stage for function’s play.
11. Curves and chaos emerge; equations beyond the straight.
13. Truth framed in elegant form; a proposition proven with rigor.
15. Assumptions that shape geometry; truths taken to build space.
18. Repetition reveals preference; the most frequent visitor.
19. Foundations laid without proof; accepted truths of the system.
21. Built from smaller truths; numbers with multiple factors.
22. Averages smooth the peaks; central tendency in quiet form.
24. Number multiplied by itself; perfect symmetry in math.
25. Slopes reveal instant change; the heartbeat of calculus.
26. Inputs yield patterned outputs; the machine of mathematical mapping.
27. Symbols dance in structured balance; the language of unknowns and operations.
29. Oval paths of planetary grace; stretched circles in orbit.
30. Outputs born from function’s flow; the image of its reach.
31. Points beyond the norm; anomalies in the pattern.
32. Numbers on the infinite line; tangible and irrational alike.
35. Trends drawn from scatter; prediction through fit.
36. Balance etched in symbols; two expressions locked in equality.
43. Ordered list of values; progression with pattern.
44. Multiplicative growth in sequence; ratios define the path.
46. Area flows beneath curves; accumulation as a sacred sum.
47. Shapes echo with proportion; same form, different scale.
48. The origin of powers; inverse of exponentiation.
49. Middle ground in ordered sets; the balance point of data.
50. Rotation measured in degrees; the space between rays.
51. Solitary and indivisible; the atoms of arithmetic.
52. Touching without crossing; a line that grazes a curve.
53. A line never reached; boundary of infinite approach.
56. Relationships in proportion; comparisons that scale.
58. Relationship between variables; strength of shared motion.
60. Depth added to area’s breath; capacity in three dimensions.
62. Spread from the mean; measure of data’s dispersion.
64. Perimeter of the perfect curve; the outer edge of a circle.
67. Logic crystallized in steps; the ritual of mathematical truth.
68. Ordered pairs map space; location defined by numbers.
71. Limits stretch toward infinity; motion and change etched in curves.
72. Incline etched in coordinates; rise over run in motion.
73. Order matters in the shuffle; arrangements without repetition.
79. The edge of approach; value as input nears a point.
80. Spread of values across space; shape of data’s presence.
81. Curves born from quadratic breath; symmetry in motion.
83. Terms linked in summation; a sequence that adds.
84. Boundaries shift and stretch; expressions that refuse perfect balance.
85. Outer layer of form; the skin geometry wears.
86. Perfect roundness in all directions; the 3D echo of a circle.
87. Two terms joined in algebraic form; a simple polynomial.
91. Slide without spin; movement in straight path.
92. Curves without corners; equidistant from a center point.
94. Numbers in steady step; addition’s rhythmic march.
95. Mirror across a line; symmetry in reversal.
96. Shapes shift through space; movement without distortion.
97. Sides stitched in closed form; geometric unity in edges.
98. No breaks in the flow; smooth passage through all values.

Down

1. Line through the heart of roundness; twice the radius in span.
2. Best outcomes from constraints; math of efficiency.
4. Turn around a point; spinning through degrees.
6. Steps etched in logic; the ritual of computation.
7. Endless beyond grasp; the symbol of boundless possibility.
9. Fixed values anchor the storm; numbers that never waver.
12. Symbol of root extraction; the gateway to irrationality.
14. Change distilled from curves; the art of finding slopes.
16. Data distilled into insight; patterns from the noise.
17. Shapes whisper through space; the study of form, angle, and dimension.
20. Parallel circles bound by height; volume in vertical symmetry.
23. A line that cuts through curves; intersecting at two points.
25. The power of a polynomial; highest exponent in view.
28. Inverse echoes of growth; the key to exponential unraveling.
33. Three sides in sacred balance; the simplest polygonal truth.
34. Value that builds a cube; inverse of third power.
37. Dots mark precision’s path; fractions in base ten attire.
38. Bars rise to show frequency; visual count of data.
39. Realm of directional math; structure for linear combinations.
40. Powers rise with silent force; repeated multiplication in disguise.
41. Growth or shrinkage in proportion; dilation of form.
42. Sum of infinite slices; area beneath the curve.
45. Shapes match in every way; equal in size and angle.
54. Many terms in structured dance; algebra’s extended family.
55. Pieces of a whole revealed; numbers that divide with grace.
57. Distance from center to edge; the heartbeat of a circle.
59. Arrows point with purpose; magnitude and direction in motion.
61. Twin curves diverge in flight; conic sections of contrast.
63. Average distance from center; consistency in variation.
65. Tapered form with circular base; geometry’s pointed crown.
66. Grids pulse with hidden logic; arrays of numbers shaping transformations.
69. Four sides in varied form; squares, rectangles, and rhombuses.
70. A single term stands alone; the atom of expression.
74. Real and imaginary entwined; numbers with dual nature.
75. Patterns emerge from chaos; data distilled into insight.
76. Groups form without order; selections from a larger whole.
77. Root of negative dreams; numbers beyond the real.
78. Six equal faces in harmony; volume shaped in symmetry.
82. Parts of unity expressed; division made visible.
85. Collections bound by logic; elements gathered with intent.
88. Expressions that mirror themselves; equality in disguise.
89. Straight paths and proportional truths; equations of first degree.
90. Space enclosed within bounds; measured in square units.
93. Visual echoes of equations; curves and lines in plotted form.

Across

2. An side that gets 90 percent
4. A contact ratio in a direct variation
7. If you divide each side of an equation by the same nonzero number the two sides remain equal .
8. Having the same measure
9. Also known as a tip.
14. The space from the middle of a circle to a point on a circle
16. The relationship between two ratios with a constant rate or ratio
17. The multiplication inverse of a number
18. A special kind of ratio in which the units are not the same
19. The sum of the data divided by the number of items in the data set.
21. Any number from set -4, -3, -2 -1, 0 1, 2, 3, 4, where means continues without end
22. The product of a number and its multiplicative inverse of the sample
24. The point from which all points on a circle are the same distance.
26. A three dimensional figure with one circular base connected by a curved surface to a single point.
27. A combination of variable numbers and at least one operation.
33. The amount given or gets used for money
34. Another amount of money charged items that people buy.
36. An open sentence that uses <, > to compare two quantities.
37. One of the two parallel congruent faces of a prism.
38. The distance across a circle through its center.
41. Angels that have the same vertex share a common side and do not overlap.
42. The set of numbers that can be written in the form a/b where a and bare integers and b 0
45. An expression used in simplest from when its is replaced by an equivalent expression having no like terms or parentheses
50. A variable or a product of a number or more variables
51. Two terms that have the same variable and the same power
52. A mathematical sentence that contains an equal sign standing that two quantities are equal
53. A polyhedron with two parallel congruent faces called base.
55. A easy closed figure formed by three or more even lines
56. A symbol is usually a letter used to represent a number in mathematical expression or sentences.
59. To multiply a number by addends in parentheses multiply each added in the parentheses by the number outside the parentheses.
61. Two integers are different if they are represented on the number line
62. The chance that a random event will happen
64. A new value for the variable in a open sentence.
66. A figure that is made up of two or more figures
67. A payment equal to a percent of the amount of goods or services that an employee sells for the company
68. If you get rid of the same number from each side of and inequality the inequality remains true
70. To write a number as a product of its factors
71. Two angles are supplementary if the sum of their measures is 180
72. The decimal from of a rational number
73. the relationship between two numbers with a rate that is not constant
74. Two angles are complementary if the sum of their measures is 90
75. A rate in which the first quantity is compared to 1 unit of the second quantity.

Down

1. Two number with a 1
3. The property stating that if you add the same number to each side of an inequality the inequality rhymes true
5. An angle that is exactly 180
6. An angle that is exactly 180
10. The greatest monomial is a factor of both monomials.
11. A ratio that compares the difference in a quality for the first amount
12. A repeating decimal which has a repeating digit of zero
13. The amount paid or earned for the use of the principle
15. A triangle having at least two congruent sides.
20. The ratio of the circumference of a circle hits its diameter
23. The amount of money taken or given
25. An equation having two different operations
28. The property starting then when you multiple both sides of a ineuailty by a negative to the two sides resin equal
29. The least common multiple of the denominators of two or more fractions.
30. where variables are raised to the first power and variables s are not multiplied or divided
31. Equal two or same as
32. evaluate to find the value of an expression
35. angle with a measure greater then 0 and less than 90
39. A number, a variable or a product or a quotient of numbers and variables.
40. Two numbers with a sum of zero
43. same between to quantities in which for every units of one quantity there is a b unites of another quantity
44. An inequality that contains two operations
46. A problem starting that two ratios or rates are the same
47. The distance a number is from zero on a number line
48. In decimals the line or bar placed over the digits that repeat
49. Rules to follow when more than one operation is used in a numerical equation
54. The numerical factor of a term that contains a variable
57. A three dimensional figure with two parallel congruent circular bases connected by a curved surface.
58. A sample which involves only those who want to participate in the sampling.
60. The distance around a circle
63. The measure of the interior surface of a two dimensional figure.
65. A term that does not contain a variable A term that does not contain a variable
69. A measure of the middle in a set of numerical data

Across

2. A () of 144 is 12 since 12^2 =144 what is the mathematical term for this?
7. The line over a figure that reflects in a transformation
11. the degree of the angle through which a figure is rotated
13. Angles Angles that are in the same position on two parallel lines are called what?
15. Find the power of each factor and multiply, what is this called?
17. 25 is a () because its square root is 5.
19. 10=2x+3, what is the x representing?
21. whats a relationship between bivariate data graphed as order pairs on a coordinate plane?
23. If one image can be obtained from another by a sequence of transformations and dilations what is this?
24. The () of 7^3 is read seven to the third power, multiply the exponents.
25. two sides of a right triangle that form a right angle, what is this called?
27. 27 is a () because its cube root is 3.
31. (2,4)
32. 2+3=5 and the 2-3=5, what is the mathematical term for this?
34. A rate in which the first quantity is compared to 1 unit of the second quantity
37. - what's the method used to find the exact solution of a system of equation?
38. The set of y-coordinates in a relation
39. A line that is placed over the number that is repeating
41. A statement or conjecture that can be proven, what is this called?
42. An angle inside a polygon, is called what?
45. a quantity representing the power to which a given number or expression is to be raised
47. 10^3=10x10x10 what is the mathematical term for 10?
51. A term without a variable
54. - what is the mathematical term for something that enlarges or reduces a figure by a scale factor.
55. A scatter plot of points is called what?
57. An equation with a graph that is a straight line, what is this called?
58. the x in this equation 3xy is 3y what is this called?
60. The resulting figure after a transformation is called what?
62. The ratio of the rise, or vertical change, to the run, or horizontal change, what is this called?
65. A triangle with one right angle.
66. A transformation where a figure is flipped over a line, also called a flip.
67. railroad tracks is an example of ( )
68. A function in which the graph of the solutions forms a line
69. The symbol used to indicate a positive square root, what is this called?
71. Theorem a^2+b^2=c^2, what is this called?
72. All integers, fractions, mixed numbers, and percents are all ( )
73. whats the property called that states to divide powers with the same base, and then subtract the exponents.

Down

1. terms terms that contain the same variable(s) to the same powers, what is this called?
2. Numbers written without exponents are called what?
3. lxbxh
4. angle- the angle between a side of a rectilinear figure and an adjacent side extended outward.
5. 9.94687, what is the term for this?
6. figures that have the same shape but not the same exact size what is this called?
8. Root 64 is 4 is 4^3 =64, what is the mathematical term for this?
9. A transformation that slides a figure from one position to another without turning
10. What is the property called that states how to multiply powers with the same bases, and then you add their exponents?
12. 5500 is 5.5x10^3, what is this called?
14. The original figure before transformation, what is the mathematical term for this?
16. The vertical change between any two points on a line, what is this called?
18. y=mx+b, m is the () and b is the y intercept.
20. ( ) shapes that are exactly that same size. What is the missing word?
22. what is a three dimensional figure with a circular bottom called?
26. Two lines that intersect to form a right angle is called what?
28. - A three dimensional figure with two parallel congruent sides circular bases is called a what?
29. an ordered pair that is a solution of both pairs what is this called?
30. of the Pythagorean Theorem What is a mathematical theorem that can be used to find if a triangle is a right triangle?
33. a relationship or expression involving one or more variables.
35. ⅛ =0.125, what is the mathematical word for this problem.
36. a figure is turned about to a fixed point is called ()
40. Lines that will never cross or intersect, what is this called?
43. A line that intersects two or more other lines is called ()
44. y=x^2, what is the mathematical term for this equation?
46. A property that states to find the power of the power, multiply the exponents
48. A horizontal change between any two points on a line is called ( )
49. - what is the side opposite of a right angle in a right triangle, what is this angle called?
50. the end result of division used to represent very small numbers
52. (0,0)
53. A new figure image, what is this called?
56. 2x+5y=19 x-2y=-4 what is the mathematical word for this equation?
59. Each part of an algebraic expression separated by an addition or subtraction sign what is this called?
61. An algebraic model that can be used to find the exact solution of a system of equations, this is called?
63. the ratio of the lengths of two corresponding sides of two similar polygons.
64. 27 is a ( ) because it's cube root is 3.
70. What is the set of x coordinates in a relation called?

Across

1. a number can be divided evenly only by 1, or itself and must be a whole number greater than 1.

Down

Across

1. a number can be divided evenly only by 1, or itself and must be a whole number great

Down

Across

3. deals with synthesis and behavior of inorganic and organometallic compounds.
5. a branch of chemistry that studies the structure, properties and reactions of organic compounds, which contain carbon in covalent bonding.
6. are units of measurement derived from the seven base units specified by the International System of Units.
10. is the characteristic property of a fluid with zero viscosity which therefore flows without any loss of kinetic energy.
12. is a synthetic chemical element with the symbol Rf and atomic number 104, named after New Zealand physicist Ernest Rutherford.
13. is the science that uses the tools and principles of chemistry to explain the mechanisms behind major geological systems such as the Earth's crust and its oceans.
17. a chemical substance composed of many identical molecules composed of atoms from more than one element held together by chemical bonds.
18. and stable in shape; not liquid or fluid.
21. is a procedure by which two liquids with different boiling points can be separated.
24. is any substance at a temperature and pressure above its critical point, where distinct liquid and gas phases do not exist.
25. an unusual phase of matter that can be formed by interacting quantum spins in certain magnetic materials.
30. the indefinite continued progress of existence and events in the past, present, and future regarded as a whole.
31. an exotic state of matter, created at low temperatures, in which a very large atom contains other ordinary atoms in the space between the nucleus and the electrons.
33. Inside a quantum nonlinear medium, photons can behave as if they had mass, and can interact with each other, forming photogenic "molecules".
34. is the quantity of three-dimensional space occupied by a liquid, solid, or gas.
36. is the study of matter, its properties, how and why substances combine or separate to form other substances, and how substances interact with energy.
38. the assignment of a number to a characteristic of an object or event, which can be compared with other objects or events.
41. is a measure of mass per volume.
42. a piece of laboratory glassware used in liquid-liquid extractions to separate the components of a mixture into two immiscible solvent phases of different densities.
44. digits that carry meaningful contributions to its measurement resolution.
46. is a type of vaporization that occurs on the surface of a liquid as it changes into the gas phase.
47. is a structure that repeats in time, as well as in space.
48. studies and uses instruments and methods used to separate, identify, and quantify matter.
49. the study of macroscopic, and particulate phenomena in chemical systems in terms of the principles, practices, and concepts of physics such as motion, energy, force, time, thermodynamics, quantum chemistry, statistical mechanics, analytical dynamics and chemical equilibrium.
50. is the set of physical properties observed in certain materials, wherein electrical resistance vanishes and from which magnetic flux fields are expelled.

Down

1. are a specific type of intermetallic compound, containing elements with 4f or 5f electrons in unfilled electron bands.
2. sometimes called biological chemistry, is the study of chemical processes within and relating to living organisms. Biochemical processes give rise to the complexity of life.
4. an individual thing or person regarded as single and complete but which can also form an individual component of a larger or more complex whole.
7. is a definite magnitude of a quantity, defined and adopted by convention or by law, that is used as a standard for measurement of the same kind of quantity.
8. is the separation of a mixture into its component parts, or fractions.
9. a substance that flows freely but is of constant volume, having a consistency like that of water or oil.
11. is the scientific study of the chemical and biochemical phenomena that occur in natural places.
14. Father of Chemistry
15. the degree or intensity of heat present in a substance or object, especially as expressed according to a comparative scale and shown by a thermometer or perceived by touch.
16. is a state of matter where the gas phase is energized until atomic electrons are no longer associated with any particular atomic nucleus.
19. an analytical method used to separate colored chemicals or substances.
20. a highly dense state of fermionic matter in which particles must occupy high states of kinetic energy to satisfy the Pauli exclusion principle.
22. is a physical, biological or chemical operation that separates solid matter and fluid from a mixture with a filter medium that has a complex structure through which only the fluid can pass.
23. was found by changing the distance between neighbouring buckyballs by doping the material with rubidium.
26. an extended object whose collective behavior has been proposed as a physical mechanism for topological order by Michael A. Levin and Xiao-Gang Wen.
27. is a branch of chemistry focused on the application of quantum mechanics in physical models and experiments of chemical systems.
28. quantum droplet is a quasiparticle comprising a collection of electrons and holes inside a semiconductor.
29. also called the fifth state of matter
32. is a superfluid phase formed by fermionic particles at low temperatures.
35. is a basic, ionic salt of an alkali metal or alkaline earth metal chemical element
37. a class of physical phenomena that are mediated by magnetic fields.
39. is a measure of distance.
40. the standard units of measurement defined by the International System of Units for the seven base quantities of what is now known as the International System of Quantities: they are notably a basic set from which all other SI units can be derived.
43. is the natural science that studies life and living organisms, including their physical structure, chemical processes, molecular interactions, physiological mechanisms, development and evolution.
45. may be made up of individual atoms, elemental molecules made from one type of atom, or compound molecules made from a variety of atoms.

Across

1. The product of a number and its multiplicative inverse is 1 is what property?
3. An equation having two different operations is called a _________.
5. A ___ does not have a variable. It is also called the Constant of Variation.
6. The ____ is having the same measure.
9. _____ is the property stating that when you divide each side of an inequality by a negative number, the inequality symbol must be reversed for the inequality to remain true.
10. __________ is an additional amount of money charged on items that people buy.
14. Two or more numbers that are multiplied together to form a product are _______.
17. What is an angle with a measure greater than 0 and less than 90
18. What is the distance around a circle
19. The sum of the areas of all the surfaces of a three dimensional figure is called ____________.
23. A repeating decimal which has a repeating digit of zero is called what?
25. ______ is the amount paid or earned for the use of principal.
26. What is made up of two or more figures?
29. The ___________ of 12=x+7 is 5.
31. Any number from the set {…-4,-3,-2,-1,0,1,2,3,4,…}, where …means continues without end is called an ______.
33. A ______ is a polyhedron with two parallel congruent faces called bases.
36. Approximations for ____ are 3.14 and 22/7.
41. _________is an equation stating that two ratios or rates are equivalent.
42. A ___ does not have a variable
45. A _______ is a symbol, usually a letter, used to represent a number in mathematical expressions or sentences.
46. What is two parreled congruent faces of a prism
48. Two angles are ____________ angles if the sum of their measures is 180 degree.
50. Which angle measures exactly 180 degrees?
53. _______ is also known as a tip.
54. The relationship between two ratios with a rate of ratio that is not constant is ____________?
59. An expression is in ___________ when it is replaced by an equivalent expression having no like terms or parenthesis.
60. What is the line or bar placed over the digits that repeat
63. A _________ is a diagram used to show the sample space.
65. 2(5+3)=(2x5)+(2x3) is an example of what property?
68. A special kind of ratio in which the units are different is _______?
69. An algebraic expression in which the variable is raised to the first power, and variables are neither multiplied nor divided is called an _____________.
70. The property stating that if you add the same number to each side of an inequality, the remains true
71. The numerical factor of a term that contains a variable is called
72. The rules to follow when more than one operation is used in a numerical expression is called _________?
73. 1=1
74. To find the value of an expression is to ______.
75. The decimal form of a rational number is_______-

Down

2. The amount of money deposited or borrowed is ________.
4. A rate in which the first quantity is compared to 1 unit of the second quantity is called the _________.
7. ______ is a number, variable, product or quotient of numbers and variables.
8. The greatest monomial that is a factor of both monomials is the ______.
11. Angles that have the same vertex, share a commonside, and do not overlap is called
12. When two sides remain equal by multiplying each side of an equation by the same nonzero number, the property is called ________________?
13. is a combination of variables, numbers,and at least one operation.
15. __________ are terms that contain the same variable(s) raised to the same power.
16. A number, variable, or product of a number and one or more variables is called what?
20. What are two angles that have a sum of 90 degrees?
21. The amount paid or earned for the use of money is called _________?
22. ___________ is a ratio that compares the change in a quantity to the original amount.
24. _________ is a mathematical sentence that contains an = sign, stating that two quantities are equal.
27. A ________ is a two-dimensional flat surface that extends in all directions.
28. A payment equal to a percent of the amount of goods or services that an employee sells for the company is called
30. The ________ Property of Equality is when you subtract the same number from each side of an equation and the two sides remain equal.
32. The _______is the distance from the center of a circle to any point in the circle.
34. A 90 degree angle is called a ________.
35. A ________ is the multiplicative inverse of a number.
37. An _______ is an open sentence that uses <,>,= to compare two quantities.
38. What is the plural of vertex?
39. An ________ triangle has at least two congruent sides.
40. A three dimensional figure with two parallel congruent circular bases connected by a curved surface is called what?
43. What inverse describes two numbers with a product of 1?
44. The LCD or _______________ is the least common multiple of the denominators or two or more fractions.
47. What is a surface of a two-dimensional figure
49. 2 numbers with a sum of 0
51. ___________ is a measure of center in a set of numerical data.
52. A ____ is a circular base connected by a surface to a single point?
55. The chance that some event will happen is called _______?
56. What is the distance a number is from zero on a number line:
57. What is the sum of the data divided by the number of items in the data?
58. _____ is the distance across a circle through its center.
61. The number of cubic units needed to fill the space occupied by a solid is _________.
62. The relationship between two ratios with a constant rate or ratio is ____________.
64. What is the point from which all points on a circle are the same distance
66. 1=1/1, 2/9,-⅔=-23/10 are all ________.
67. The sum of two __________ is zero.

Across

1. One of the two equal factors of a number. If 2 over a=b, then a is the __________ __________ of b. A _________ ________ of 144 is 12 since 12 to the power of 2=144.
3. A property that states to find the power of a power, multiply the exponents.
6. A property that states to find the power of a product, find the power of each factor and multiply.
8. In a right triangle, the square of the length of the hypotenuse c is equal to the sum of the squares of the lengths of the legs a and b. 2 over a+ 2 over b= 2 over c.
9. A set of two or more equations with the same variables.
11. The result of repeated division used to represent very small numbers.
12. A function whose rate for change is not constant. The graph of a nonlinear function is not a straight line.
13. The horizontal change between any two points on a line.
15. If one image can be obtained from another by a sequence of transformations and dilations.
17. Two lines that intersect to form right angles.
19. A term without a variable.
21. A number that cannot be expressed as the ratio a/b, where a and b are integers and b =(equal sign crossed out)0.
28. The numerical factor of a term that contains a variable.
31. An algebraic model that can be used to find the exact solution of a system of equations.
33. Figures that have the same shape but not necessarily the same size.
34. A three-dimensional figure with two parallel congruent circular bases connected by a curved surface.
35. an algebraic method that can be used to find the exact solution of a system for equations by elimination one of the variables.
36. The measure of the space occupied by a solid. Standard units of measure are cubic units such as 3 over in or 3 over ft.
37. Pairs of operations that undo each other. Addition and subtraction are inverse operations. Multiplication and division are inverse operations.
38. An ordered pair that is a solution of both equations.
40. A number whose square root is a whole number. 25 is a perfect square because its square root is 5.
41. To fall in a straight line.
43. A function in which the graph of the solutions forms a straight line.
46. A transformation where a figure is flipped over a line. Also called a flip.
48. In repeating decimals,the line or bar placed over the digits that repeat.
50. A three-dimensional figure with one circular base connected by a curved surface to a single point.
52. A triangle with one right angle.
54. A rate in which the first quantity is compared to 1 unit of the second quantity.
55. A decimal where the repeating digit is zero.
56. An equation with a graph that is a straight line.

Down

2. A property that states to divide powers with the same base, subtract their exponents.
4. The original figure before a transformation.
5. A number whose cube root is an integer. 27 is a perfect cube because its cube root is 3.
7. A theorem that can be used to test whether a triangle is a right triangle. If the sides of the triangle have lengths a, b, c, such that 2 over c=2 over a+2 over b, then the triangle is a right triangle.
10. In a power, the number that is the common factor. In 10 to the power of 3, the vase is 10. that is 3 to the power of 10=10x10x10.
13. A transformation in which a figure is turned about a fixed point.
14. a transformation that enlarges or a figure by a scale factor.
16. The degree measure of the angle through which a figure is rotated.
18. A product of repeated factors using an exponent and a base. The power is 7 to the power of 3is read seven to the third power, or seven cubed.
20. Each part of an algebraic expression separated by an addition or subtraction sign.
22. The sign used to indicate a positive square root.
23. An operation that maps a geometric figure, preimage, onto a new figure, image.
24. In a power, the numbers of times the vase is used as a factor. In 3 to the power of 10,the exponent is 3.
25. A compact way of writing numbers with absolute values that are very large or very small. It would be, 5,500 is 5.5X10 to the power of 3.
26. Numbers that can be written as the ratio of two integers in which the denominator is not zero. All integers, fractions, mixed numbers, and percents are rational numbers.
27. Numbers written without exponents.
29. A relation in which each member of the input is paired with exactly one member for the output.
30. A property that states to multiply powers with the same base, add their exponents.
31. The ratio for the lengths of two corresponding sides of two similar polygons.
32. An angle inside a polygon
39. One of three equal factors of a number. if a 3 over a=b, then a is the cube root of b. The cube root of 64 is 4 since 3 over 4=64.
42. The resulting figure after a transformation
44. A graph that shows the relationships between bivariate data graphed as ordered pairs on a coordinate plane.
45. The vertical change between two points on a line.
47. Terms that contain the same variable(s) to the same powers.
49. A symbol, usually a letter, used to represent a number in mathematical expressions or sentences.
51. The set of x-coordinates in a relation
53. A statement or conjecture that can be proven.

Across

1. a self-propagating chemical reaction in which activation on one molecule leads successfully to the activation of may others.One type of chain reaction is called combustion reaction.
5. an exothermic chain reaction between oxidation and reducing agents or between oxygen and fuel.
6. refers to fuel, heat and oxygen.
9. a physical state of matter that has low density and viscosity,can expand and contract greatly in response to changes in temperature and pressure and readily and uniformly distributes itself throughout any container.
10. a chemical reaction that involves heat;combustion reaction is a type of exothermic reaction.
11. a combustible liquid that has a flash point below 100 degrees Fahrenheit.
13. substances or mixtures of substances consisting of a fuel and an oxidizer used to initiate a fire.
14. zones areas at a hazardous materials incident whose boundaries are based on safety and the degree of hazard generally includes the hot zone,decontamination zone,and support zone.
15. the light and heat manifested by the rapid oxidation of combustible materials.A flame may be manifested but is not required.
16. transfer of heat by the movement of molecules in a gas or liquid with the less dense fluid rising.The majority of heat transfer in a fire is by convection.
17. a white or light-gray mineral, obtained primarily from actinolite and amphibole, occurring in long slender needles or fibrous masses that may be woven or shaped into acid-resisting,non-conducting,and fire proof articles.
19. unit of temperature (K) measurement used to measure the color temperature of light.
21. refers to any material used to initiate or promote the spread of a fire.
23. a mode of energy associated with and proportional to molecular motion that may be transferred from one body to another by conduction,convection or radiation.
34. a criminal act of setting fire to a building or other property on purpose.
35. a component of gasoline but also a major breakdown product of pyrolysis released when certain polymers are heated.
38. the visible path of fire on a surface or surfaces.
39. one of the portions of a volatile liquid within certain boiling point ranges such as petroleum naphtha fraction or gas-oil fractions.
40. an atom,molecule or radical that has lost or gained one or more electrons thus,acquiring an electric charge.positively charge ions are cations.Negatively charge ions are anions.
41. compounds that are unstable and breakdown with the sudden release of large amount of energy.
44. the means by which burning is started.
45. the temperature at which a pool of liquid will generate sufficient vapor to form an ignitable vapor/air mixture.
48. heavy petroleum distillate ranging from 1 (kerosine or range oil), up to 6 (heavy bunker fuel). In order for it to be identified as fuel oil, a sample must exhibit a homologous series of normal alkaline ranging from C9 and upward.
49. This term is used when a fire originates in a large area or when the exact point of origin can not be determined.
50. to burn with intense heat and light.
52. able to ignite and burn
53. fuel,heat,oxygen and a chemical chain reaction.
54. refine petroleum used as fuel for internal combustion engine.
55. a substance that increases the rate of chemical reaction without undergoing a permanent change in its structure.

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2. This trail can leave a distinct mark on the floor of a fire scene.
3. an enclosed laboratory cabinet with a movable sash or fixed access port on the front,connected to a ventilating system that may incorporate air scrubbing or filtering facilities.
4. the rate at which combustion proceeds across a fuel.
7. temperature at which crystals start to form as a liquid is slowly cooled,alternatively,the temperature at which a solid substance begins to melt as it is slowly heated.
8. to break into discrete atoms,usually by the application of extreme heat,as in atomic absorption.
12. a mixture of two or more compounds that have a constant boiling point. These mixtures cannot be separated by fractional distillation.
15. the movement of a flame to a fuel source;typically occurs via the vapor of a highly volatile liquid or by a flammable gas escaping from the cylinder.
18. a fire that spreads with usual speed as one that races over flammable liquids or through combustible gases.
20. fire intentionally set by human hands often involving the use of an accelerant to increase and spread the rate and intensity of burning.
22. a chemical combination of two or more elements or two or more different atoms arranged in the same proportions and in the same structure throughout the substance.
24. a measure of the quantity of a liquid converted to vapor in a unit of time.
25. Also known as flammability limit.
26. a general term for any auxiliary,sudden,brilliant light.
27. a rapid gas phase combustion process characterized by self-propagation.
28. the area immediately surrounding a chemical hazard incident.
29. fuel gas having the formula C4 H10.One of the constituents found in LP gas.
30. refers to the temperature at which the vapor pressure of a liquid equals the atmospheric pressure and the liquid becomes vapor.
31. gas,smoke,or vapor that smells strongly or is dangerous to smell.
32. the sudden conversion of chemical energy into kinetic energy with the release of heat,light,and mechanical shock.
33. conversion of a liquid to the vapor state by the addition of latent heat.
36. normal combustion in which the oxidant is molecular oxygen.
37. the characteristics of undergoing very rapid decomposition or combustion to release large amounts of energy.
42. in plastics,the swelling and charring that results in a higher ignition point used in the preparation of flame retardant materials.
43. amount of material that can burn.
46. the ability of a material to transfer energy from one place to another.Conductivity is the opposite of resistivity.
47. marks left by fire,smoke, and soot on structures and devices.
51. the temperature generally a few degrees above the flash point at which burning is self-sustaining after removal of an ignition source.

Across

1. a pair of two or more equations with the same variables is called.
7. an ordered pair that is a solution of both pairs what is this called?
8. A line that intersects two or more other lines is called ()
11. a rule that states that any nonzero number to the zero power is equivalent to 1
12. A transformation where a figure is flipped over a line, also called a flip.
15. figure before transformation, what is the mathematical term for this?
17. numbers that don't make sense in ratios is called.
20. A new figure image, what is this called?
21. a term without a variable is called.
23. the number that is the common factor of a power is called.
27. An algebraic model that can be used to find the exact solution of a system of equations, this is called?
30. a measure of space that is occupied by a solid is called.
31. The set of y-coordinates in a relation
33. the resulting figure after a transformation is called what?
36. Numbers written without exponents are called what?
38. A transformation that slides a figure from one position to another without turning
39. figures that have the same shape but not the same exact size what is this called?
40. the degree measure of the angle through which a figure is rotated. -10^3=10x10x10, what is the mathematical term for the 10?
41. The vertical change between any two points on a line, what is this called?
43. whats a relationship between bivariate data graphed as order pairs on a coordinate plane?
44. A statement or conjecture that can be proven, what is this called?
45. what is the side opposite of a right angle in a right triangle, what is this angle called?
47. railroad tracks is an example of ( )
52. Lines that will never cross or intersect, what is this called?
54. The ratio of the rise, or vertical change, to the run, or horizontal change, what is this called?
55. what's the method used to find the exact solution of a system of equation?
56. a^2+b^2=c^2, what is this called?
57. terms that contain the same variable(s) to the same powers, what is this called?
58. (0,0)
60. The symbol used to indicate a positive square root, what is this called?
62. the y coordinate of the point where the line crosses the y axis
64. a quantity representing the power to which a given number or expression is to be raised
65. a angle inside a polygon, is called what?
66. Find the power of each factor and multiply, what is this called?
67. 25 is a () because its square root is 5.
69. (3,6)
70. Root -64 is 4 is 4^3 =64, what is the mathematical term for this?
72. 2+3=5 and the 2-3=5, what is the mathematical term for this?
73. The line over a figure that reflects in a transformation
74. whats the property called that states to divide powers with the same base, and then subtract the exponents.
75. y=x^2, what is the mathematical term for this equation?
76. Angles - Angles that are in the same position on two parallel lines are called what?
77. A property that states to find the power of the power, multiply the exponents

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2. y=mx+b, m is the () and b is the y intercept.
3. the ratio of the lengths of two corresponding sides of two similar polygons.
4. All integers, fractions, mixed numbers, and percents are all ( )
5. the line or bar placed over the digits that is called.
6. shapes that are exactly the same size is called.
9. the second number in an ordered pair
10. 5500 is 5.5x10^3, what is this called?
13. A function in which the graph of the solutions forms a line
14. what is the mathematical term for something that enlarges or reduces a figure by a scale factor.
16. angle- the angle between a side of a rectilinear figure and an adjacent side extended outward.
18. the x coordinate of the point where the line crosses the x axis
19. What is the property called that states how to multiply powers with the same bases, and then you add their exponents?
22. Each part of an algebraic expression separated by an addition or subtraction sign what is this called?
24. () of 7^3 is read seven to the third power, multiply the exponents.
25. 27 is a ( ) because it's cube root is 3.
26. the first number of an ordered pair
28. A horizontal change between any two points on a line is called ( )
29. a mathematical theorem that can be used to find if a triangle is a right triangle is called.
32. what is the mathematical word for when a decimal is the repeating digit is zero is called.
34. a figure is turned about to a fixed point is called ()
35. a relationship or expression involving one or more variables.
37. A () of 144 is 12 since 12^2 =144 what is the mathematical term for this?
42. the end result of division used to represent very small numbers
46. a number factor of a term that's has a variable is called.
48. what is the set of x coordinates in a relation called?
49. a symbol used in the slope intercept form is called.
50. a three dimensional figure with two parallel congruent sides circular bases is called a what?
51. A triangle with one right angle.
53. a scatter plot of points is called.
56. Two lines that intersect to form a right angle is called what?
59. An equation with a graph that is a straight line, what is this called?
61. two sides of a right triangle that form a right angle, what is this called?
63. what is a three dimensional figure with a circular bottom called.
68. If one image can be obtained from another by a sequence of transformations and dilations what is this?
71. A rate in which the first quantity is compared to 1 unit of the second quantity

Across

5. y=x^2, what is the mathematical term for this equation?
6. What is the property called that states how to multiply powers with the same bases, and then you add their exponents?
10. Lines that will never cross or intersect, what is this called?
12. The () of 7^3 is read seven to the third power, multiply the exponents.
15. An equation with a graph that is a straight line, what is this called?
17. 27 is a () because its cube root is 3.
22. A term without a variable
23. - what is the side opposite of a right angle in a right triangle, what is this angle called?
24. A new figure image, what is this called?
25. the x coordinate of the point where the line crosses the x axis
27. Angles Angles that are in the same position on two parallel lines are called what?
28. whats the property called that states to divide powers with the same base, and then subtract the exponents.
31. An algebraic model that can be used to find the exact solution of a system of equations, this is called?
34. A scatter plot of points is called what?
36. what is a three dimensional figure with a circular bottom called?
38. Root 64 is 4 is 4^3 =64, what is the mathematical term for this?
40. angle- the angle between a side of a rectilinear figure and an adjacent side extended outward.
42. 25 is a () because its square root is 5.
43. The vertical change between any two points on a line, what is this called?
45. 10^3=10x10x10 what is the mathematical term for 10?
47. A line that is placed over the number that is repeating
48. 2+3=5 and the 2-3=5, what is the mathematical term for this?
50. A transformation where a figure is flipped over a line, also called a flip.
52. two sides of a right triangle that form a right angle, what is this called?
53. railroad tracks is an example of ( )
54. A rate in which the first quantity is compared to 1 unit of the second quantity
57. the degree of the angle through which a figure is rotated
63. 5500 is 5.5x10^3, what is this called?
65. Numbers written without exponents are called what?
67. figures that have the same shape but not the same exact size what is this called?
68. The ratio of the rise, or vertical change, to the run, or horizontal change, what is this called?
71. - what's the method used to find the exact solution of a system of equation?
72. an ordered pair that is a solution of both pairs what is this called?
74. Two lines that intersect to form a right angle is called what?
75. 10=2x+3, what is the x representing?
76. A transformation that slides a figure from one position to another without turning
77. a quantity representing the power to which a given number or expression is to be raised
78. whats a relationship between bivariate data graphed as order pairs on a coordinate plane?
79. ⅛ =0.125, what is the mathematical word for this problem.

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1. lxbxh
2. A statement or conjecture that can be proven, what is this called?
3. A function in which the graph of the solutions forms a line
4. 27 is a ( ) because it's cube root is 3.
7. the ratio of the lengths of two corresponding sides of two similar polygons.
8. a relationship or expression involving one or more variables.
9. (2,4)
11. terms terms that contain the same variable(s) to the same powers, what is this called?
13. If one image can be obtained from another by a sequence of transformations and dilations what is this?
14. A line that intersects two or more other lines is called ()
16. of the Pythagorean Theorem What is a mathematical theorem that can be used to find if a triangle is a right triangle?
18. a figure is turned about to a fixed point is called ()
19. y=mx+b, m is the () and b is the y intercept.
20. A property that states to find the power of the power, multiply the exponents
21. An angle inside a polygon, is called what?
26. The original figure before transformation, what is the mathematical term for this?
29. A horizontal change between any two points on a line is called ( )
30. Find the power of each factor and multiply, what is this called?
32. A triangle with one right angle.
33. 9.94687, what is the term for this?
35. The set of y-coordinates in a relation
37. the y coordinate of the point where the line crosses the y axis
39. the end result of division used to represent very small numbers
41. the first number of an ordered pair
44. The line over a figure that reflects in a transformation
46. Each part of an algebraic expression separated by an addition or subtraction sign what is this called?
49. (0,0)
51. - A three dimensional figure with two parallel congruent sides circular bases is called a what?
55. A rule that states that any nonzero number to the zero power is equivalent to 1
56. 2x+5y=19 x-2y=-4 what is the mathematical word for this equation?
58. All integers, fractions, mixed numbers, and percents are all ( )
59. The symbol used to indicate a positive square root, what is this called?
60. ( ) shapes that are exactly that same size. What is the missing word?
61. the second number in an ordered pair
62. The resulting figure after a transformation is called what?
64. Theorem a^2+b^2=c^2, what is this called?
66. - what is the mathematical term for something that enlarges or reduces a figure by a scale factor.
69. the x in this equation 3xy is 3y what is this called?
70. A () of 144 is 12 since 12^2 =144 what is the mathematical term for this?
73. What is the set of x coordinates in a relation called?

Across

2. A function in which the graph of the solutions forms a straight line.
5. An algebraic model that can be used to find the exact solution of a system of equations.
6. a transformation that enlarges or a figure by a scale factor.
7. Two lines that intersect to form right angles.
10. In a right triangle, the square of the length of the hypotenuse c is equal to the sum of the squares of the lengths of the legs a and b. 2 over a+ 2 over b= 2 over c.
11. If one image can be obtained from another by a sequence of transformations and dilations.
13. The result of repeated division used to represent very small numbers.
14. One of three equal factors of a number. if a 3 over a=b, then a is the cube root of b. The cube root of 64 is 4 since 3 over 4=64.
15. A theorem that can be used to test whether a triangle is a right triangle. If the sides of the triangle have lengths a, b, c, such that 2 over c=2 over a+2 over b, then the triangle is a right triangle.
19. A function whose rate for change is not constant. The graph of a nonlinear function is not a straight line.
20. A statement or conjecture that can be proven.
21. A property that states to find the power of a product, find the power of each factor and multiply.
27. One of the two equal factors of a number. If 2 over a=b, then a is the __________ __________ of b. A _________ ________ of 144 is 12 since 12 to the power of 2=144.
29. In a power, the number that is the common factor. In 10 to the power of 3, the ____ is 10. that is 3 to the power of 10=10x10x10.
32. A transformation where a figure is flipped over a line. Also called a flip.
34. A number that cannot be expressed as the ratio a/b, where a and b are integers and b =(equal sign crossed out)0.
36. A graph that shows the relationships between bivariate data graphed as ordered pairs on a coordinate plane.
39. Numbers that can be written as the ratio of two integers in which the denominator is not zero. All integers, fractions, mixed numbers, and percents are rational numbers.
41. You put ice cream in a _______.
42. A number whose cube root is an integer. 27 is a perfect cube because its cube root is 3.
44. an algebraic method that can be used to find the exact solution of a system for equations by elimination one of the variables.
46. A property that states to divide powers with the same base, subtract their exponents.
47. A three-dimensional figure with two parallel congruent circular bases connected by a curved surface.
50. The sign used to indicate a positive square root.
52. The ratio for the lengths of two corresponding sides of two similar polygons.
53. To fall in a straight line.
54. A relation in which each member of the input is paired with exactly one member for the output.
55. In a power, the numbers of times the vase is used as a factor. In 3 to the power of 10,the exponent is 3.
56. A property that states to multiply powers with the same base, add their exponents.
57. In repeating decimals,the line or bar placed over the digits that repeat.

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1. The image of a figure before it is transformed.
3. Pairs of operations that undo each other. Addition and subtraction are inverse operations. Multiplication and division are inverse operations.
4. The numerical factor of a term that contains a variable.
5. A compact way of writing numbers with absolute values that are very large or very small. It would be, 5,500 is 5.5X10 to the power of 3.
8. A transformation in which a figure is turned about a fixed point.
9. A symbol, usually a letter, used to represent a number in mathematical expressions or sentences.
12. They are numbers that you add that are similar. Ex. 3x+3x. You add them because they both have an X.
16. The measure of the space occupied by a solid. Standard units of measure are cubic units such as 3 over in or 3 over ft.
17. An ordered pair that is a solution of both equations.
18. An angle inside a polygon
22. A triangle with one right angle.
23. The vertical change between two points on a line.
24. A property that states to find the power of a power, multiply the exponents.
25. A number whose square root is a whole number. 25 is a perfect square because its square root is 5.
26. A term without a variable.
27. Numbers written without exponents.
28. A rule that states that any non zero number to the ______ ______ is equivalent to 1.
30. A set of two or more equations with the same variables.
31. A rate in which the first quantity is compared to 1 unit of the second quantity.
33. A decimal where the repeating digit is zero.
35. The horizontal change between any two points on a line.
37. Each part of an algebraic expression separated by an addition or subtraction sign.
38. The degree measure of the angle through which a figure is rotated.
40. An equation with a graph that is a straight line.
43. Figures that have the same shape but not necessarily the same size.
45. An operation that maps a geometric figure, preimage, onto a new figure, image.
48. The set of x-coordinates in a relation
49. A product of repeated factors using an exponent and a base. The power is 7 to the power of 3is read seven to the third power, or seven cubed.
51. The resulting figure after a transformation

Across

1. Instrument The instrument such as shares, commodities, currencies or indices on which warrants or options contracts are based.
3. The date at which your positions will be recorded in order to calculate your entitlements. So for example; if the positions in your account on record date are 100,000 shares and a cash dividend pays EUR 0.25 per share then your entitlement will be calculated as 100,000 x EUR 0.25 = EUR 25,000.
5. The percentage of the nominal of a loan that will be paid to the lender as a reward for his willingness to lend the money to the borrower.
7. In case of a tender offer or miscelanous offer, the accetance period is the period in which shareholder can accept the offer. They would usually do so by sending an instruction to their broker or custodian.
11. Form of debt. Like a bond it pays a fixed rate of interest.
13. A contract giving the investor (the buyer of the call option) the right, but not the obligation, to buy shares at a fixed price (the strike price) within a certain time frame (up to the expiry date of the contract).
14. The delivery of the cash and stock proceeds as a result of a corporate actions event.
15. A dividend that is paid during the cause of a dividend year. In most cases a final dividend will follow.
17. Compensation is the amount of money or amount or additional securities a purchaser receives from the seller if he had bought the shares before the exdate of the event and the shares settled in his account after the exdate.
19. Rights in a rights issue event and warrants can lapse if they are not sold or exercised by the owner before the deadline. Lapsing can be either "worthless" or "versus money". In case rights or warrants lapse worthless, they will just be booked out of the account of the investor free of payment on the day they lapse. In case of for example a rights issue the rights can be bought by interested parties after which they can be booked out of your account versus payment.
20. A derivative security that gives the holder the right to purchase or sell securities from or to the issuer of the warrant at a specific price within a certain time frame. No dividends are being paid on warrants and warrants can be traded on the market

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1. In the case of rights issues or IPO's, the issuing company can look for assurance that the issue will be successful. It can chose to sign purchase agreements with intermediaries who agree to buy all the newly issued shares that they can't sell to the market. That way, the company can be sure it will receive all the money it was looking for and the issue will be classified as successful by the media and investors (preventing reputational damage for the issuer). Underwriting can be a tricky business. In case the price proves too high and no other investors take up on the offer, the underwriter has to buy all the securities at a high price. Underwriters charge a fee to the issuer for their services.
2. Default refers to the course of action that will be taken in case no instruction is received from the shareholder as to what decision to make.
4. A future is a contract between a buyer and a seller whereby the buyer agrees to buy a predetermined amount of a product at a predetermined price at a predetermined date in the future. Please note the difference between a future and an option: with a future, there is the obligation to buy/sell, whereas with an option there is the right to buy/sell.
5. International Seucrities Identification Number. Every security has got their own unique Identification number. The number starts with the letters of the country of its main listing.
6. The market value of a share is the price at which it is being traded on the stock exchange. There are many methods to establish the value of a share.
8. A bond that may be converted into a fixed number of shares (sometimes at a fixed price). There can be certain timeframes in which conversion is not permitted during a year. Sometimes conversion is only possible at a certain date(s) during the year. If the Bond has not been converted into shares at maturity, it will be redeemed for cash just like any normal bond. Convertible bonds pay interest just like normal bonds.
9. When one company takes over another company.
10. Similar like ISIN, but one Isin can have several sedols, each of them representing the country where the shares are being held.
12. This is the value of a share when it was first issued by the company. The total nominal value of all shares represents the total nominal value of equity on the balance sheet of the company. The nominal value of a share is not the same as the market value.Poolfactor In finance, a Pool Factor is a number expressed as a factor of one that is used to indicate the remaining principal balance of a note. Pool factors are only used to describe specific classes of securities, namely pooled Asset Back Securities and Mortgaged Backed Securities whose component payments are returned to investors on a monthly basis. Pool factors are published monthly for Ginnie Mae, Fannie Mae, and Freddie Mac mortgage-backed securities.
16. A form of debt security issued by a Company or Government that earns interest for the investor. Bonds normally have a fixed life and are repaid at maturity after a set number of years. Also referred to as Loan Stock.
18. To calculate the pool factor:Outstanding Principal Balance / Original Princial Balance = Pool FactorFor example, a pool factor of 0.523 indicates that for each note of $10,000, $4,770 of principal has been repaid.

Across

1. a rule that states that any nonzero number to the zero power is equivalent to 1.
4. figures that have the same shape but not necessarily the same size
8. a property that states to find the power of each factor and multiple
9. the x-coordinate of the point where the line crosses the x-axis
13. angles that are in the same position on two parallel lines in relation to a transversal
15. having the same measure if one image can be obtained by a curved surface to a single point
16. the two sides of a right triangle that form the right angle
17. a statement or conjecture that can be proven
19. terms that contain the same variables
21. in repeating decimals the line or bar placed over the digits the repeat
24. an algebraic model that can be used to find the exact solution of a systems of equations
25. the angle between a side of a rectilinear figure and an adjacent side extended outward.
27. the result of a repeated division used to represent vary small numbers
28. an operation that maps a geometric figure preimage onto a new figure image
30. one of the three equal factors of a number.
32. in power the number that is the common factor. in 10 to the 3 power the base is 10 that is 10x10x10=10 to the 3rd power
33. Numbers that can be written as the ratio of two integers in which the denominator is not zero all integers fractions mixed numbers and percents are rational numbers
37. a pair of numbers used to locate a point in the cordnate plane the ordered pair is written in this form (x,y)
38. if one image can be obtained from another by a sequence of transformations and dilation
41. the rate of change between any two points on a line the ratio of the rise or vertical change to the run or horizontal change
46. an equation with a graph that is a straight line
49. collection of points that are close together
50. the set of y coordinates in a relation
52. a term without a variable
53. a transformation that slides a figure from on position to another without turning
56. a transformation when a figure is flipped over a line also called a flip
57. one of the two equal factors of a number
58. a three dimensional figure with two parallel congruent circular bases connected by a curved surface
61. the longest side of a right triangle.
64. the point of intersection of the x axis and y axis
65. a therom that can be used to test wether a triangle is a right triangle
67. two lines that intersect from right angles
69. numbers written without exponents
70. the original figure before a transformation
71. the line over which a figure is reflected in a transformation
72. the measure of the space occupied by a solid standard units of measure are cubic units such as inches or feet

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2. a compact way way of writing numbers with absolute values that are very large or very small
3. the numerical factor of a term that contains a variable
5. pairs of operations that undo each other
6. the y-coordinate of the point where the line crosses the y axis
7. the first number of an ordered pair.
10. a property that states to find the power of a product find the power of each factor and multiply
11. a transformation in which a figure is turned about a fixed point
12. a symbol usually a letter used to represent a number number in mathematical expressions or sentences
14. a rate which the first quantity is compared to 1 unit of the second quantity
18. the result of a function whose rate of change is not constant the graph of a nonliner function is not a straight line
20. a set of two or more equations with the same variables
22. transformation that enlarges or thinks the shape
23. a figure formed by three line segments that intersect only at their end points
26. a decimal where the repeating decimals digits is zero
29. the resulting figure after a transformation
31. the vertical change between any two points of a line
33. the symbole used to indicate a positive square root
34. a graph that shows the relationship between bivariate data graphed as ordered pares on a coordinate plane
35. three-dimensional figure with one circular base connected by a curved surface to a single point.
36. an equation written in the form of y=mx+b where m is the slope
39. a product of repeated factors using an exponent and a base
40. a number that cannot be expressed
41. the ratio of the lengths of the lengths of two corresponding sides of two similar polygons
42. a property that states to multiply powers with the same base add there exsponates
43. a relationship or expression involving one or more variables
44. an algebraic method that can be used to find the exact sallution of a system of equations by eliminating one of the variables
45. the set c coordinate in a relation
47. each part of an aldabraic expression separated by an addition or subtraction sign
48. the second number of an ordered pair
51. the degree measures of the angle through Which a figure is rotated
54. in a right triangle the square of the length of the hypotenuse c is equal to sum of the squares of the lengths of the hypotenuse c is equal to the sum of the squares of the lengths of the legs
55. cube a number whose cube root is an integer.
59. a number whose square root is a whole number
60. an angle inside a polygon
62. lines in the same plane that never intersect or cross.
63. a line that intersects two or more other lines
66. the horizontal change between any two points on a line
68. power to which a given number or expression is to be raised, usually expressed as a raised symbol beside the number or expression

Across

4. The bottom number or expression in a fraction.
11. A line that you can flip (or reflect) a graph across that results in the same graph.
13. Rectangles of equal width above a number line, where each rectangles' height shows the number of data values in that portion of the number line.
15. Going up and down.
16. A value that “lies outside” (is much smaller or larger than) most of the other values in a collection.
19. A point where a line or curve meets the vertical axis (the y-axis). The y-intercept of the line y=mx+b is the point (0,b).
20. The mean squared distance of data values from their mean m.
21. A whole number or the negative of a whole number.
22. A number that a variable or expression can equal.
23. A number that can be “put into” a relation to produce one or more “outputs.”
24. Going from side to side, like the horizon.
25. A box with “whiskers” showing the median, quartiles, and extremes (least and greatest values) of a collection of data values.
26. In mathematics, a rectangular arrangement of rows and columns.
29. Repeating pattern or shape.
30. A value greater than zero (like 3).
33. A fractional quantity written with a decimal point (like 0.5).
34. A list of numbers that may be generated by some rule.
37. More than any finite (real) number.
39. A standard measurement, such as a meter or an hour.
40. An unordered collection of numbers or other mathematical objects, without repetitions.
41. The square root of the variance.
42. A collection of related measurements.
44. The study of mathematical symbols and the rules for manipulating those symbols.
45. The horizontal line running through the origin on a coordinate plane.
46. In statistics, the number of times something occurs, or is observed.
51. A number produced by applying a relation or function to an input.
52. The top number or expression in a fraction.
56. A mathematical sentence with an equals sign (like 3x+5=11).
57. A diagram showing data values as dots above a number line.
58. An expression that is used to compute a value.
62. A list or note that explains the meaning of each symbol on a graph.
64. In economics, how much money a company spends to produce a product.
65. A joint frequency divided by the total number of events.
67. Revenue minus cost.
69. Find the solutions to an equation, inequality, or system.
70. One of the numbers 0, 1, 2, 3, ...
71. The study of data, and the methods used to describe or summarize data.
73. An integer greater than 1 that can only be written as a product of two whole numbers in one way: as itself multiplied by 1.
74. Dots in the coordinate plane representing pairs of linked measurements, such as heights and weights for a group of people.
75. The distance between two quantities, or the answer to a subtraction problem.

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1. An image formed by plotting the solutions to an equation or inequality, or some other set of pairs of numbers, on a coordinate plane. To graph an expression containing the variable x, set y equal to that expression.
2. A location in the coordinate plane.
3. A constant that a variable or expression is multiplied by.
5. The middle number in an ordered list of data values. If there are an even number of values, the median is halfway between the two middle numbers in the list.
6. A letter (like x) that we can use to mean different numbers at different times.
7. A combination of variables and numbers using arithmetic (like 6−x).
8. A fraction in which the numerator is larger than the denominator.
9. A point where a curve meets the horizontal axis (the x-axis).
10. The third quartile minus the first quartile.
12. A numerator divided by a denominator.
14. The vertical line running through the origin on a coordinate plane.
17. A joint frequency divided by the total of its row or column in a two-way frequency table.
18. The values of x where an expression is zero. These are the x-coordinates of the x-intercepts of the expression’s graph. For a polynomial expression, these are usually called roots.
27. For equations or inequalities, two or more equations or inequalities that are all required to be true.
28. A straight line, or an equation or expression whose graph is a straight line.
30. The answer to a multiplication problem.
31. The average of a collection of data values.
32. A relation in which no x-coordinate appears in more than one (x,y) ordered pair.
35. Two fractions are equivalent if they have the same numerical value. Two equations or inequalities are equivalent if they have the same solution set.
36. The distance a number is from 0.
38. In a power, the number of times the base is multiplied by itself.
43. The speed at which a variable changes over a period of time.
47. The answer to an addition problem.
48. Rewriting an expression as a product.
49. A frequency divided by the total number of events, often expressed as a percentage.
50. An expression that is multiplied by another expression, or that can be multiplied by another expression to produce a specified result.
53. The set of outputs (y-coordinates) of a relation or function.
54. A number that is the square of a rational number.
55. A 2-dimensional flat surface used for plotting points, lines, curves, and regions. It contains an x and a y axis which intersect at the origin.
59. The set of inputs (x-coordinates) of a relation or function.
60. An observed value minus its estimated value.
61. The most common value in a collection, or “modes” if more than one are tied.
63. The answer to a division problem.
66. A number that measures how steep a line is.
68. The point where a parabola crosses its axis of symmetry, or an end of a side of a polygon, or the corner point of an angle.
72. Two geometric figures are similar if they have the same shape but possibly different sizes, with corresponding lengths differing by a single common scale factor.

Across

5. A light, almost transparent layer of oil. Sometimes confused with windrows and natural sheen resulting from biological processes. Sometimes referred to as transparent sheen.
8. A black or brown hydrocarbon material that ranges in consistency from a heavy liquid to a solid.
9. Vessel specifically designed for the purpose of combating spills of oil and other hazardous substances at sea.
10. A naturally occurring clay, which is often a major constituent of drilling muds
12. A black or very dark brown layer of oil. Depending on the quantity of oil spilled, black oil tends to quickly spread out over the water surface to a thickness of about 1 millimeter. However, from the air, it is impossible to tell the thickness of a black oil layer.
14. Crude oil and natural gas seeps naturally out of fissures in the ocean seabed and eroding sedimentary rock.
15. Drilling for oil and gas from platforms located offshore on the continental shelf.
19. A political body responsible for managing air quality from unwanted chemicals or other materials occurring in the air.
20. Sewage from vessels is defined as drainage and other wastes from any form of toilet and urinal.
21. Action taken when an oil spill occurs to mitigate the effects of the spill as much as possible.
23. The actions taken when an oil spill has occurred.
24. Waste water from washing operations (e.g. from showers, laundary, kitchen, handbasins, etc.)
25. The most common type of equipment for mechanical containment of oil following a spill is floating barriers, i.e., different types of booms, barriers, and skimmers.
26. The complete machinery and structure needed for drilling a well.
27. Effects that are fatal (deadly) to the victim.
28. The search for reservoirs of oil and gas, which includes aerial and geophysical surveys, geological studies, core testing, and drilling of wells.
29. A process that results in the elimination of a material from an aquatic organism
33. A federal agency with the mission to protect human health and safeguard the environment.
36. Place where an animal or plant normally lives, often characterized by a dominant plant form or physical characteristic.
38. Utility for processing crude oil into various fractions, e.g., fuel oil, gasoline (petrol), etc.
41. Refers to the entire collection of measurements about which one wishes to draw conclusions.
43. Accidental release of oil into the marine or terrestrial environment.
45. A fixed structure resting on the seabed or piled into it from which development wells are drilled to exploit an oil or gas field.
47. Any process that causes one substance to penetrate the inside of another substance. In the case of oil spill clean up, oil is drawn into porous sorbent materials.
48. An oil tanker engaged in the trade of carrying oil other than crude oil.
52. The occurance of adverse effects on the nervous system following exposure to chemicals.
53. Recovery of oil from the water surface by mechanical means, e.g. skimmers and booms.
54. The interrelationships between all of the living things in an area.
57. Degradation of air quality resulting from unwanted chemicals or other materials occurring in the air.
58. Strategic placement of equipment and personnel.
59. Typically a 0.1 - 1.0 ?m thickness of water-in-oil emulsion. Thickness can vary widely depending on wind and current conditions. Maybe referred as heavy or dull colored sheens.

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1. A chemical used to intentionally speed up a fire; gasoline can be used as an accelerant to speed up oil fires.
2. A fossil fuel formed from plant and animal remains many millions of years ago. It comprises organic compounds built up from hydrogen and carbon atoms and is, accordingly, often referred to as hydrocarbons. Crude oil is occasionally found in springs or pools, but is usually drilled from wells beneath the earth's surface.
3. Crude oil and refined petroleum products (motor oils, fuels, lubricants, etc.), as well as vegetable oils, animal fats, and other non-petroleum oils.
4. A unit of volume equal to 42 U.S. gallons or 159 liters at 60 degrees F, often used to measure volume in oil production, transportation, and trade. One cubic meter equals 6.293 barrels.
6. When oil is moved from one vessel to another by means of pumping.
7. of a pollutant, e.g., oil, in contravention of national and/or international legislation.
11. A subsurface, porous, permeable rock formation in which oil and gas are found.
13. A layer of oil floating on the surface of water.
16. An oil spill that occurs in or affects bodies of freshwater, such as lakes and rivers.
17. Accidental release of oil or other hazardous substance into the marine or terrestrial environment.
18. A well drilled without finding gas or oil in commercial quantities.
22. Geographical area in which a number of oil or gas wells produce from a continuous reservoir.
30. The extent to which chemicals are able to penetrate permeable tissues of an organism.
31. Drainage water from an offshore platform machinery space, but does not include any water from processing and production.
32. Having a tendency to repel water; hydrophobic materials will not easily absorb water.
34. Blowout that occurs at an offshore oil or gas platform.
35. A ship designed to carry either oil or solid cargo in bulk.
37. A chemical reaction that occurs when a substance is combined with oxygen; oxidation may lead to degradation or deterioration of the substance.
39. Response to oil spills (fighting oil spills).
40. An oil tanker engaged in the trade of carrying crude oil
42. Habitats and ecosystems that exist in bodies of water; refers to both marine and freshwater environments.
44. A very small plant, animal, or bacteria; some microorganisms, like larger organisms can be hurt by oil spills; however, some microorganisms actually break oil down into less harmful substances.
46. The separation of constituents from natural gas for the purpose of making saleable products and also for trating the residue gas.
47. The process that causes one substance to be attracted to and stick to the surface of another substance, without actually penetrating its surface.
49. A productive oil or gas formation comprising one or more reservoirs, usually related to the same geological features.
50. The addition of sand to a beach allowing it to widen and build out seaward.
51. A mobile offshore drilling platform with retractable legs on which the platform rests on the seabed when in operation.
55. The outcome; the fate of an oil spill is what happens to the oil.
56. A liquid petroleum product having a flash point above 37.8 degrees C used, e.g., in industrial furnaces, domestic heaters, and ships.

Across

1. the degree measures of the angle through Which a figure is rotated
7. the resulting figure after a transformation
8. when 2 dots form a straight line
9. an equation written in the form of y=mx+b where m is the slope
11. a therom that can be used to test wether a triangle is a right triangle
14. a figure formed by three line segments that intersect only at their end points
16. a property that states to multiply powers with the same base add there exsponates
17. a decimal where the repeating decimals digits is zero
18. power to which a given number or expression is to be raised, usually expressed as a raised symbol beside the number or expression
19. one of the two equal factors of a number
20. numbers written without exponents
23. a pair of numbers used to locate a point in the cordnate plane the ordered pair is written in this form (x,y)
24. the line over which a figure is reflected in a transformation
30. Numbers that can be written as the ratio of two integers in which the denominator is not zero all integers fractions mixed numbers and percents are rational numbers
31. the first number of an ordered pair.
33. the ratio of the lengths of the lengths of two corresponding sides of two similar polygons
36. a property that states to find the power of each factor and multiple
38. the y-coordinate of the point where the line crosses the y axis
39. the rate of change between any two points on a line the ratio of the rise or vertical change to the run or horizontal change
42. the longest side of a right triangle.
43. in a right triangle the square of the length of the hypotenuse c is equal to sum of the squares of the lengths of the hypotenuse c is equal to the sum of the squares of the lengths of the legs
44. one of the three equal factors of a number.
46. a number whose square root is a whole number
47. collection of points that are close together
48. the set of y coordinates in a relation
50. cube a number whose cube root is an integer.
51. a relationship or expression involving one or more variables
55. terms that contain the same variables
58. the symbole used to indicate a positive square root
60. a rule that states that any nonzero number to the zero power is equivalent to 1.
65. two lines that intersect from right angles
68. having the same measure if one image can be obtained by a curved surface to a single point
69. the numerical factor of a term that contains a variable
71. the second number of an ordered pair
72. a transformation when a figure is flipped over a line also called a flip
74. a property that states to find the power of a product find the power of each factor and multiply
76. the original figure before a transformation
77. an operation that maps a geometric figure preimage onto a new figure image
78. a compact way way of writing numbers with absolute values that are very large or very small

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2. an algebraic method that can be used to find the exact solution of a system of equations by eliminating one of the variables
3. a thing that says to divide with the same bse subtract exsponates
4. to go into a straight line
5. a symbol usually a letter used to represent a number number in mathematical expressions or sentences
6. the set c coordinate in a relation
10. a line that intersects two or more other lines
12. the angle between a side of a rectilinear figure and an adjacent side extended outward.
13. the result of a function whose rate of change is not constant the graph of a nonliner function is not a straight line
15. figures that have the same shape but not necessarily the same size
21. transformation that enlarges or thinks the shape
22. a term without a variable
25. three-dimensional figure with one circular base connected by a curved surface to a single point.
26. an equation with a graph that is a straight line
27. pairs of operations that undo each other
28. an ordered pair that is a salution of both equations.
29. a number that cannot be expressed
32. a three dimensional figure with two parallel congruent circular bases connected by a curved surface
34. the x-coordinate of the point where the line crosses the x-axis
35. a rate which the first quantity is compared to 1 unit of the second quantity
37. an algebraic model that can be used to find the exact solution of a systems of equations
40. a set of two or more equations with the same variables
41. lines in the same plane that never intersect or cross.
45. angles that are in the same position on two parallel lines in relation to a transversal
49. a statement or conjecture that can be proven
52. in power the number that is the common factor.
53. if one image can be obtained from another by a sequence of transformations and dilation
54. the result of a repeated division used to represent vary small numbers
56. a transformation in which a figure is turned about a fixed point
57. each part of an aldabraic expression separated by an addition or subtraction sign
59. an angle inside a polygon
61. the horizontal change between any two points on a line
62. the point of intersection of the x axis and y axis
63. the measure of the space occupied by a solid standard units of measure are cubic units such as inches or feet
64. in repeating decimals the line or bar placed over the digits the repeat
66. a transformation that slides a figure from on position to another without turning
67. a graph that shows the relationship between bivariate data graphed as ordered pares on a coordinate plane
70. a product of repeated factors using an exponent and a base
73. the two sides of a right triangle that form the right angle
75. the vertical change between any two points of a line

Across

2. a theorem that can be used to test whether a triangle is a right triangle if the sides of the triangle have lengths a,b,and c.
3. angles that are in the same position on two parallel lines in relation to transversal.
8. having the same measure if one image can be obtained from another by a sequence of rotations, reflections, or translations.
11. the resulting figure after a transformation.
12. a pair of numbers used to locate a point in the coordinate plane. the ordered pair is written in this form
15. an algebraic model that can be used to find the exact solution of a system or equations.
16. a system of equations) an ordered pair that is a solution of both equations.
17. an algebraic method that can be used to find the exact solution of a system of equations by eliminating of the variables.
19. a function whose rate of change is not constant. the graph of a nonlinear function is not a straight line.
21. the measure of the space occupied by a solid. standard units measure cubic units such as in3 or ft.
24. a number whose square root is a whole number. 25 is a perfect square because its square root is 5.
25. factor the ratio of the lengths of two corresponding sides of two similar polygons.
27. The degree measure of the angle through which a figure is rotated.
29. a product of repeated factors using an exponent and a base. the power 73 is ready seven to the third power, or seven cubed.
30. a line that intersects two or more other lines.
33. a term without a variable
34. in a power, the number that is the common factor.
36. a number whose cube root is a integer. 27 is a perfect square because its root is 3.
37. a transformation where a figure is flipped over a line. Also called flip.
38. the vertical change between any two points on a line.
41. in a right triangle that Suarez of the length of the hypotenuse c is equal to the sum of the squares of the length of the legs.
44. an operation that makes a geometric figure preimage, onto a new figure.
47. a rate in which the first quantity is compared to 1 unit of the second quantity.
48. numbers written without exponents.
50. the point of intersection of the x-axis and y-axis in a coordinate plane.
54. equation is an equation with a graph that is a straight line.
55. a number that connect be expressed as the ratio a,b
56. the set of y-coordinates in a relation.
58. a relation in witch each member of the input is paid with exactly one member of the output.
59. a graph that shows the relationship between bivariate data graphed as ordered pairs on a coordinate plane.
63. the y-coordinate off the point where the line crosses the y-axis
64. numbers that can be written as the ratio of two integers in which the denomination is not zero. All integers,fractions,mixed numbers, and percenters are rational numbers.
65. an angle between one side of a polygon and the extension of an adjacent side.
67. figures that have the same shape but not necessarily the same size.
68. if one image can be obtained from another by a sequence of transformation and dilations.
69. the x-coordinate of the point where the line crosses the x-axis.
72. the number of an ordered pair.
73. a property that states to find the power of a product, find the power of each factor and multiply.
74. one of the two equal factors of a number.

Down

1. the symbol used to indicate a positive square root.
4. the two sides of a right triangle that form the right angle.
5. in repeating decimals, the line or bars placed over the digits that repeat.
6. two lines that intersect from right angels.
7. a transformation that enlarges or reduces a figure by a scale factor.
9. a property that states to divide powers with the same base subtract their exponents.
10. a function which is the graph of the solutions from a line.
13. one of the three equal factors of a number. if a3=bc then a is the cube root of b.
14. the original figure before a transformation.
18. the numerical factor of a term that contains a variable
20. the first number of ordered pairs.
22. a rule that states that any nonzero number to the zero power is equivalent to 1.
23. in a power, the number of timers the base is used as a factor.
26. the rate of change between any two points on a line. the ratio of the rise or vertical change, to the run,or horizontal change.
28. a collection of points that are close together in a scatter plot.
31. of reflection the line over Which a figure is reflected in a transformation.
32. a symbol, usually a letter, used to represent a number in mathematical expression or sentences.
35. an equation written in the form y=mx+b where m is the slope and b is the y-intercept
39. notation a compact way of writing numbers with absolute value that are very large or very small.
40. a property that states to find the power of a power, multiply the exponents.
42. a transformation with slides a figure from one position two another.
43. lines in the same plane that never intersect or cross the symbol 11 means parallel.
45. the result of repeated division used to represent very small numbers.
46. an angle inside a polygon.
49. the horizontal change between any points on a line.
51. the side opposite the right angle in a right triangle.
52. set of two or more equations with the same variable.
53. pairs of operations that undo each other. addition and subtraction are the inverse operations. multiplications and divisions are inverse operations.
57. of power property a property that states to multiply powers with the same base, add their exponents.
60. a three dimensional fu=figure with two parallel conqrument cilinder babses contcet by a curved surface.
61. a three- dimensional figure with on circular base connected by a curved surface to a single point.
62. to fall in a straight line.
66. a transformation in which a figure is turned about a fixed point.
70. the set of x-coordinates in a relation.
71. terms terms that contain the same variable to the same powers.

Across

2. - Angles that have the same vertex, share a common side, and do not overlap are generally called___?
6. - A value for the variable that makes an equation true
8. - 5x+2-2x- The x terms have the same variable making them___ terms
11. - When an equation states that two ratios or rates are equivalent they have a ___?
14. - The plural word for ____is vertices
19. A figure that is made up of two or more figures
20. - A rate in which the first quantity is compared to 1 unit of the second quantity
21. - A ___ is a variable or number in an equation: 2x+3=4 are ex.
24. -When two numbers have the___of one, that is called a multiplicative inverse
27. - When an equation has two____ operations it is called a two-step equation
29. - A ratio that compares the change in quantity to the original amount
30. - The way to measure the circumference of a circle and is also served at thanksgiving
33. - 2 or more terms or equations with the same solutions or answers are called what?
34. - Two angles are ____ is the sum of their measure is 180 degrees
36. - Any 3D polyhedron with parallel faces called the base is a ___
38. - Opposites are when two integers are represented on the number line by points that are the ___ distance from zero but are on opposite sides.
40. - When an angle is =to 90 degrees it is called a ___ angle
43. - what is the 3D shape with circular base and long curved sides
44. - If the sum of two angles is equal to 90 degrees they are___?
45. notation - A ___ is the line placed over the digits of a decimal that repeat.
48. - 3x+5-4* 15 is a ___ expression?Area- For a shape like a rectangle, the formula length* width is called ___?
50. - 4+(3*7)=25 is an example of what?
52. - When you find the sum of data then divide it by the number of items in the data set, you are finding the ___ of the data
53. - The center of a measured set of numerical data is called the ___
55. - I=prt is the formula for ___ interest
57. -When a circle is cut in half and measured, it is called the___
59. - States have ______ which adds additional money to the things people buy
62. - A ___relationship on a graph is a consistent ratio, going in a straight line, and starting at the origin.
64. - When you evaluate the chance that an event will happen is you finding the ___ of the event.
67. number-A set of numbers that can be written as a fraction where both the numerator and denominator are integers and the denominator is not equal to zero
68. - A pyramid has a square base while a cone has a___ base?
69. - When a triangle has to even/ agreeing sides, it is called a/an ___triangle
70. - An algebraic expression in which the variable is raised to the first power and is neither multiplied nor divided are called___ expressions
72. - When two ratios have a relationship that is not consistent, the relationship is ____?

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1. - When the product of a number and its multiplicative inverse is 1, that is known as the Inverse property of___?
3. -The 12 in 12x is called the__ of the expression?
4. - An inequality with two operations is called a ____ inequality
5. - A closed figure or shape
7. - ____ area is the sum of all the surfaces on a 3D figure
9. - When working an equation with addition, the property is called the Addition___of Equality Inverse -Two numbers with the sum of zero is called a/an___?
10. - 6(4+9)= (6*4) + (6*9) is an example of the ___ property
12. - When subtracting the same___from both sides of an equation and both sides stay the same you are using the Subtraction Property of Equality
13. - When the bank lends your money to someone else and they give you money back, the money they give back is called___
15. - The formula l*w*h is to find the____ of a figure
16. -Two numbers with the sum of zero is called a/an additive___?
17. - If the coefficient is a term with a variable, what is a term without a variable called?
18. - The distance around a circle found by using pi is called the ___ of a circle?
22. - A ratio in which it compares two different quantities is known as a ___
23. -A percentage of total sales
25. - Having the same measure
26. - When an expression is in simplest ___ when there are no more like terms to combine
28. - In return for a service, you usually leave a small amount of money called a tip or a ___
29. - If a ration or unit rate is consistent, it is called the constant of ____
31. -<,>,= are used to compare two quantities and represents a/an___ in numbers
32. -2:7 is an example of a comparison called a ___
35. - ⅗ and 5/3 are examples of a___
37. - Any positive or negative whole number is better known as a/an ___
39. - When finding the area of a parallelogram, you multiply height by one of the congruent sides called___?
41. - 2.55555555… is an example of a ____decimal
42. - When an angle is measures and exactly = 180 degrees it is a ____angle
46. - The amount of money deposited or borrowed is called the ___
47. - The greatest common factor, often abbreviated to ___ is the biggest factor that is the same with 2 monomials
49. - A ___ decimal is when the decimal stops and does not go on forever
51. - Order of operations, better known in school as____ is a series of algebraic operations in a numerical expression
52. - The ___ property of equality works when you multiply two numbers by the same non-zero number, the two sides remain equal
54. - When you divide both sides by the same non-zero number, the sides stay the same is called the Division property of ___?
56. - Absolute value is the distance from a number on a number line to___?
58. - When you find the value of something like an expression, you do what?
60. - When a
61. - A letter that is put in the place of an unknown number
63. - A circle has a perfect ___ if it is the same distance from the center of the circle to any point on the outside
65. - When comparing the denominators of 2 or more fractions you are trying to find the least ___ denominator
66. - 16*2=32 The numbers in this equation that are being multiplied to get the product are called the___
71. - __ angle is an angle with a measure greater than 0 and less that 90

Across

3. A term without a variable.
6. The first number of an ordered pair.
8. An angle inside a polygon
9. The point of intersection of the x-axis and y-axis in a coordinate plane.
12. In a power, the number that is the common factor.
16. A rate in which the first quantity is compared to 1 unit of the second quantity.
17. A function whose rate of change is not constant. The graph of a nonlinear function is not a straight line.
19. A transformation in which a figure is turned about a fixed point.
20. The y-coordinate of the point where the line crosses the y-axis.
23. The line over which a figure is reflected in a transformation.
24. In repeating, decimals, the line or bar replaced over the digits that repeat
34. A product of repeated factors using an exponent and a base.
36. In a power the number of times the base is used as a factor.
37. A set of two or more equations with the same variables.
38. A property that states to find the power of a product, find the power of each factor and multiply.
40. operations Pairs of operations that undo each other. Addition and subtraction are inverse operations.
41. One of three equal factors of a number.
44. The measure of the space occupied by a solid.
45. An algebraic model that can be used to find the exact solution of a system of equations.
50. The ratio of the lengths of two corresponding sides of two similar polygons.
51. The resulting figure after a transformation
54. The second number of an ordered pair.
57. The rate of change between any two points on a line. The ratio of the rise, or vertical change, to the run, or horizontal change.
58. A property that states to multiply powers with the same base, add their exponents.
60. A three-dimensional figure with two parallel congruent circular bases connected by a curved surface.
62. An algebraic method that can be used to find the exact solution of a system of equations by eliminating one of the variables.
63. An operation that maps a geometric figure, preimage, onto a new figure, image.
64. A statement or conjecture that can be proven.
66. A pair of numbers used to locate a point in the coordinate plane. The ordered pair is written in this form: (x-coordinate, y-coordinate)
67. A compact way of writing numbers with absolute vales that are very large or very small.
69. The original figure before a transformation.
70. An equation with a graph that is a straight line.
72. A rule that states that any nonzero number to the zero power is equivalent to 1.
73. A graph that shows the relationship between bivariate data graphed as ordered pairs on a coordinate plane.
75. The degree measure of the angle through which a figure is rotated.
76. The side opposite the right angle in a right triangle.

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1. The symbol used to indicate a positive square root.
2. A property that states to find the power of a power, multiply the exponents.
4. A decimal where the repeating digit is zero.
5. Terms that contain the same variable(s)
6. The x-coordinate of the point where the line crosses the x-axis.
7. If one image can be obtained from another by a sequence of transformations and dilations.
10. Numbers that can be written as the ratio of two integers in which the denominator is not zero. All integers, fractions, mixed numbers, and percents are rational numbers.
11. A theorem that can be used to test whether a triangle is a right triangle.
13. Numbers written without exponents.
14. An equation written is the form y=mx+b, where m is the slope and b is the y-intercept.
15. A line that intersects two or more other lines.
18. The result of repeated division used to represent very small numbers.
21. A relation in which each member of the input is paired with exactly one member of the output.
22. The numerical factor of a term that contains a variable.
25. Figures that have the same shape but not necessarily the same size.
26. A property that states to divide powers with the same base, subtract their exponents.
27. One of the two equal factors of a number.
28. An ordered pair that is a solution of both equations.
29. A number cube root is an integer.
30. The set of x-coordinates in a relation
31. A symbol, usually a letter, used to represent a number in mathematical expressions or sentences.
32. Each part of tan algebraic expression separated by an addiction or subtraction sign.
33. A number whose square root is a whole number.
35. A transformation that enlarges or reduces a figure by a scale factor.
39. The horizontal change between any two points on a line.
42. In a right triangle, the square of the length of the hypotenuse c is equal to the sum of the square of the lengths of the legs a and b.
43. A transformation where a figure is flipped over a line. Also called a flip.
46. Angles that are in the same position on two parallel line sin relation to a transversal.
47. A collection of points that are close together in a scatter plot.
48. A function in which the graph of the solutions forms a line.
49. Lines in the same plane that never intersect or cross. The symbol ll means parallel.
52. Two lines that intersect to form right angles.
53. A transformation that slides a figure from one position to another without turning.
55. A triangle with one right angle.
56. Having the same measure; if one imagine can be obtained from another by a sequence of rotations, reflections, or translations.
59. An angle between one side of a polygon and the extension of an adjacent side.
61. A three-dimensional figure with on circular base connected by a curved surface to a single point.
65. The vertical change between any two points on a line.
68. To fall in a straight line
71. The set of y-coordinates in a relation.
74. The two sides of a right triangle that form the right angle.

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2. a numerical quantity that is not a whole number
3. estimate, measure, or note the similarity or dissimilarity between equivalent belonging to the same equivalence class same identical; not different representation the action of speaking or acting on behalf of someone or the state of being so represented. conversions the process of changing or causing something to change from one form to another order the degree of complexity of an equation, expression, etc., as denoted by an ordinal number product a quantity obtained by multiplying quantities together, or from an analogous algebraic operation

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1. relating to or denoting a system of numbers and arithmetic based on the number ten, tenth parts, and powers of ten. Percentage an amount, such as an allowance or commission, that is a proportion of a larger sum of money.

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2. a numerical quantity that is not a whole number
3. relating to or denoting a system of numbers and arithmetic based on the number ten, tenth parts, and powers of ten. Percentage an amount, such as an allowance or commission, that is a proportion of a larger sum of money.

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1. estimate, measure, or note the similarity or dissimilarity between equivalent belonging to the same equivalence class same identical; not different representation the action of speaking or acting on behalf of someone or the state of being so represented. conversions the process of changing or causing something to change from one form to another order the degree of complexity of an equation, expression, etc., as denoted by an ordinal number product a quantity obtained by multiplying quantities together, or from an analogous algebraic operation

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1. numerator is the top part of the fraction ,it represents how much of the fraction. And the denominator is how much you need to make a whole. .Also a improper fraction is when you multiply ,sometimes it can leave you with a numerator that is bigger than the denominator. Then it turns into a mixed number, which is a fraction that has a whole number. And then there is Gcf greatest common factor,also their is lcf Least common factor. .Sometimes you can simplify wich is where if the denominator and the numerator ,can be divided with the same number. .Decimals are also fraction but written in a different way. .Then you can also do in some scenarios where you can add fractions. And it is the same thing with subtracting fraction. .And when you find the lowest term is where we find a common denominator that is in the lowest term.a proper is just a fraction.

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4. Bisector
5. Equation - An equation that can be written with one side equal to 0. Asks you to find the quadratic polynomial that is equal to zero.
6. Equation - An equation whereby letters represent real numbers and whose graph is a line.
8. - The value of X when the line or curve intersects or crosses the x axis.
10. Fraction - A fraction where the denominator is greater than the numerator.
11. - The vertical axis in a coordinate plane.
16. Number - A number less than zero. For instance - a decimal .10
19. - A line segment from the center of a circle to any point on the circle. Or the line from the center of a sphere to any point on the outside edge of the sphere. The radius is the distance from the center of a circle/sphere to the outside edge.
22. Calculator - A larger screen calculator that's capable of showing/drawing graphs and functions.
24. - The slope shows the steepness or incline of a line, determined from two points on the line.
27. - The Median is the 'middle value' in your list or series of numbers. When the totals of the list are odd, the median is the middle entry in the list after sorting the list into increasing order. When the totals of the list are even, the median is equal to the sum of the two middle (after sorting the list into increasing order) numbers divided by two.
29. - A polynomial having a degree of 5.
33. - A measure of length. 2.5cm is approximately an inch. A metric unit of measurement.
34. - A straight line with one endpoint. The line extends infinitely.
36. - The ratio of the length (in a right triangle) of the side adjacent to an acute angle to the length of the hypotenuse
39. - The number that is doing the dividing. The number found outside of the division bracket.
45. - A line segment that connects two vertices in a polygon.
47. Diagram - A Venn diagram is often two circles (can be other shapes) that overlap. The overlapping part usually contains information that is pertinent to the labels on both sides of the Venn diagram. For instance: one circle could be labeled 'Odd Numbers', the other circle could be labeled 'Two Digit Numbers' the overlapping portion must contain numbers that are odd and have two digits. Thus, the overlapping portions shows the relationship between the sets. (Can be more than 2 circles.)
48. - The ratio/likelihood of an event in probability happening. The odds of flipping a coin and having it land on heads has a 1-2 chance.
50. - The sum obtained when any two or more numbers are multiplied together.
51. - The operation of finding the difference between two numbers or quantities. A process of 'taking away'.
52. of Operations - A set of rules used to solve mathematical problems. BEDMAS is often the acronym used to remember the order of operations. BEDMAS stands for 'brackets, exponents, division, multiplication, addition and subtraction.
57. - A reflection of a two dimensional shape, a mirror image of a shape.
58. Arithmetic - a system of arithmetic for integers, where numbers "wrap around" upon reaching a certain value of the modulus.
60. Number - A whole number doesn't contain a fraction. A whole number is a positive integer which has 1 or more units and can be positive or negative.
61. - A mirror image of a shape or an object. Obtained from flipping the image/object.
62. - A curve formed by an interlacing piece of spring by joining the ends.
65. - To calculate the numerical value.
67. - A line that crosses/intersects two or more lines.
73. - An equation that is true for values of their variables.
75. - A four (quad) sided polygon/shape.
76. - The complete distance around a circle or a square.
77. - A mathematical equation containing either a greater than, less than or not equal to symbols.
81. - A unit of measurement - the side length of one square of an acre.
83. Number - A whole number that is not divisible by 2.
85. - A Three dimensional shape with a parallel circle and each end and joined by a curved surface.
86. - Often referred to as 'fast adding'. Multiplication is the repeated addition of the same number 4x3 is the same as saying 3+3+3+3.
87. - The top number in a fraction. In 1/2, 1 is the numerator and 2 is the denominator. The numerator is the portion of the denominator.
90. - A number which is involved in addition.
94. - The total distance around the outside of a polygon. The total distance around is obtained by adding together the units of measure from each side.
97. and Whisker Plot/Chart - A graphical representation of data that spots differences in distributions. Plots the ranges of data sets.
99. - A five sided polygon. Regular pentagons have five equal sides and five equal angles.
101. - The face refers to the shape that is bounded by the edges on a 3 dimensional object.
102. - A ratio or fraction in which the second term on denominator is always 100.
105. Angles - Two angles are supplementary if their sum totals 180°.
106. - Often refers to the outcome of probability.
108. Root - The nth root of a number is the number needed to multiply by itself 'n' times in order to get that number. For instance: the 4th root of 3 is 81 because 3 X 3 X 3 X 3 = 81.
109. Sequence - A sequence whereby each number is the sum of the two numbers preceding it.
111. - The solution to a division problem.
112. - A way of writing numbers that are not whole numbers. The fraction is written like 1/2.
113. - The ordered pair that states the location on a coordinate plane. Used to describe location and or position.
115. - A three dimensional shape with only one vertex, having a circular base.
116. - The number that gives reference to the repeated multiplication required. The exponent of 34 is the 4.
118. - The process of breaking numbers down into all of their factors.
119. - All sides are equal.
124. - A polygon having two sides equal in length.
127. - The branch of mathematics involving derivatives and integrals. The study of motion in which changing values are studied.
128. - A graph that uses bars where each bar equals a range of values.
130. - A symbol most often used to represent an unknown quantity in an equation.
131. - An ellipse looks like a slightly flattened circle. A plane curve. Orbits take the form of ellipses.
132. - When a set of points joined together form a flat surface, the plan can extend without end in all directions.
135. - The number of times an event can happen in a specific period of times. Often used in probability.
137. - A parallelogram with four equal sides, sides are all the same length.
138. - Digits are making reference to numerals. 176 is a 3 digit number.
139. - The value of y when the line or curve intersects or crosses the y axis.
141. - A chord that passes through the center of a circle. Also the length of a line that cuts the shape in half.
143. - All the same. Having the same in size, texture, color, design etc.
144. - A polygon/shape that has ten angles and ten straight lines.
145. - When an angle in a right angle is X, the tangent of x is the ratio of lengths of the side opposite x to the side adjacent to x.
149. Value - Always a positive number, refers to the distance of a number from 0, the distances are positive.
151. - A value that doesn't change.
152. Angle - An angle having a measure greater than 90° and up to 180°.
155. Tree - A graphical representation showing the factors of a specific number.
158. - The study of lines, angles, shapes and their properties. Geometry is concerned with physical shapes and the dimensions of the objects.
160. or PEDMAS Definition
161. - A polygon with 8 sides.
162. - A straight infinite path joining an infinite number of points. The path can be infinite in both directions.
163. - Two halves which match perfectly.
164. Root- To square a number, you multiply it by itself. The square root of a number is the value of the number when multiplied by itself, gives you the original number. For instance 12 squared is 144, the square root of 144 is 12.
165. Angle - An angle that is 90°.
166. - The multiple of a number is the product of the number and any other whole number. (2,4,6,8 are multiples of 2)
167. Triangle - A triangle with 3 unequal sides.
168. - Two dimensional shapes are often referred to as figures.
169. Curve or Normal Distribution

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1. - A semi-circle device used for measuring angles. The edge is subdivided into degrees.
2. - The unit of an angle, angles are measured in degrees shown by the degree symbol: °
3. Theory - A branch of mathematics focusing on the properties of a variety of graphs.
4. questions like 'What is the probability the spinner will land on red?'
7. A unit of measure. A yard is approximately 91.5 cm. A yard is also 3 feet.
8. - The roman numeral for 10.
9. - A factor of the term. x is the coefficient in the term x(a + b) or 3 is the coefficient in the term 3y.
12. - The horizontal axis in a coordinate plane.
13. Terms - Terms with the same variable and the same exponents/degrees.
14. - The longest side of a right angled triangle. Always the side that's opposite of the right angle.
15. - A measure of how heavy something is.
17. - Line segments joined together to form a closed figure. Rectangles, squares, pentagons are all examples of polygons.
18. - A written symbol referring to a number.
20. - Sound reasoning and the formal laws of reasoning.
21. Numbers - Prime numbers are integers that are greater than 1 and are only divisible by themselves and 1.
23. - A parallelogram which has four right angles.
25. - A unit of measure that equals 1000 meters.
26. - The number that is being divided. The number found inside the bracket.
28. - The mean or the average - an established pattern or form.
30. Number - A number that can be divided or is divisible by 2.
31. - The difference is what is found when one number is subtracted from another. Finding the difference in a number requires the use of subtraction.
32. p - The symbol for Pi is actually a greek letter. Pi is used to represent the ratio of a circumference of a circle to its diameter.
35. - To multiply or to be multiplied by 4.
37. - Refers to either addition, subtraction, multiplication or division which are called the four operations in mathematics or arithmetic.
38. Numbers - Regular counting numbers.
40. - A number that cannot be represented as a decimal or as a fraction. A number like pi is irrational because it contains an infinite number of digits that keep repeating, many square roots are irrational numbers.
41. - A type of curve, any point of which is equally distant from a fixed point, called the focus, and a fixed straight line, called the directrix.
42. - Used usually in probability to refer to the outcome of an event.
43. - A line that joins a polygon or the line (edge) where two faces meet in a 3 dimensional solid.
44. Angles - The two angles involved when the sum is 90°.
46. Decimal - A decimal with endlessly repeating digits. E.g., 88 divided by 33 will give a 2.6666666666666
47. - When a letter is used to represent a number or number in equations and or expressions. E.g., in 3x + y, both y and x are the variables.
49. - A general description of properties that cannot be written in numbers.
53. - The number that is left over when the number cannot be divided evenly into the number.
54. Point - The 'point' at which a line or a curve ends.
55. - Symbols that represent numbers or operations. A way of writing something that uses numbers and symbols.
56. - A quantity multiplied by another. A product is obtained by multiplying two or more multiplicands.
59. - An algebraic term. The sum of 2 or more monomials. Polynomials include variables and always have one or more terms.
63. - The likelihood of an event happening.
64. - Ordinal numbers refer to the position: first, second, third etc.
66. - One type of conic section. The hyperbola is the set of all points in a plane. The difference of whose distance from two fixed points in the plane is the positive constant.
68. - A rule that describes the relationship of two or more variables. An equation stating the rule.
69. Diagram - Used in probability to show all of the possible outcomes or combinations of an event.
70. - A statement showing the equality of two expressions usually separated by left and right signs and joined by an equals sign.
71. - A quadrilateral that has both sets of opposite sides that are parallel.
72. - The relation between to quantities. Ratios can be expressed in words, fractions, decimals or percents. E.g., the ratio given when a team wins 4 out of 6 games can be said a 4:6 or four out of six or 4/6.
74. - When two lines or line segments intersect and form right angles.
78. - A power to which a base, [actually 10] must be raised to produce a given number. If nx = a, the logarithm of a, with n as the base, is x.
79. - A term used in geometry. Often called a slide. The figure or shape is moved from each point of the figure/shape in the same direction and distance.
80. - The denominator is the bottom number of a fraction. (Numerator is the top number) The Denominator is the total number of parts.
82. Fraction - A fraction whereby the denominator is equal to or greater than the numerator. E.g., 6/4
84. - The mode in a list of numbers refers to the list of numbers that occur most frequently. A trick to remember this one is to remember that mode starts with the same first two letters that most does. Most frequently - Mode.
88. - An algebraic equation with 3 terms - polynomial.
89. - A quadrilateral with exactly two parallel sides.
91. Number - A composite number has at least one other factor aside from its own. A composite number cannot be a prime number.
92. - The amount a container will hold.
93. Graph
95. Angle - The measure of an angle with a measure between 0° and 90° or with less than 90° radians.
96. Notation - Often in combinatorics, you will be required to multiply consecutive numbers. The symbol used in factorial notation is ! When you see x!, the factorial of x is needed.
98. - The mean is the same as the average. Add up the series of numbers and divide the sum by the number of values.
100. - Congruent plane figures/shapes that cover a plane completely without overlapping.
103. A point of intersection where two (or more) rays meet, often called the corner. Wherever sides or edges meet on polygons or shapes. The point of a cone, the corners of cubes or squares.
104. - An area between an arc and two radii of a circle. Sometimes referred to as a wedge.
107. - Whole numbers, positive or negative including zero.
110. - Objects and figures that have the same size and shape. The shapes can be turned into one another with a flip, rotation or turn.
114. - Often referred to in elementary school math. A flattened 3-D shape that can be turned into a 3-D object with glue/tape and folding.
117. being added are considered to be the addends.
120. - A point that is exactly half way between two set points.
121. Numbers - Mixed numbers refer to whole numbers with fractions or decimals. Example 3 1/2 or 3.5.
122. - A six sided and six angled polygon. Hex means 6.
123. Common Factor - The largest number common to each set of factors that divides both numbers exactly. E.g., the greatest common factor of 10 and 20 is 10.
125. furlong is approximately 1/8 of a mile, 201.17 meters and 220 yards.
126. - A standard quantity used in measurement. An inch is a unit of length, a centimeter is a unit of length a pound is a unit of weight.
129. - The difference between the maximum and the minimum in a set of data.
133. Factors - A factor of two or more numbers. A number that will divide exactly into different numbers.
134. - A polynomial having a degree of 4.
136. - One quarter (qua) of the plane on the Cartesian coordinate system. The plane is divided into 4 sections, each section is called a quadrant.
140. - Three sided polygon.
142. - An algebraic expression consisting of a single term.
146. Line - A line in which points all correspond to numbers.
147. - The segment which joins two points on a circle.
148. - A real number on the base ten standard numbering system.
150. - An early counting tool used for basic arithmetic.
153. 10
154. - A unit of measure. The amount of cubic units that occupy a space. A measurement of capacity or volume.
155. - Not infinite. Finite has an end.
156. and Leaf - A graphic organizer to organize and compare data. Similar to a histogram, organizes intervals or groups of data.
157. Section - The section formed by the intersection of a plane and a cone.
159. - A part of an algebraic equation or a number in a sequence or a series or a product of real numbers and/or variables.

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1. questions by now

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